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Problem 25201

1 2/5 divided by 3 1/2 equals what?

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Problem 25202

Solve the inequality $f(x) \geq 0$ for $f(x)=(x+4)(x-2)^{2}$ using its graph. Answer in interval notation: $\square$ .

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Problem 25203

Solve the inequality $f(x) \geq 0$ for $f(x)=(x+1)(x-3)^{2}$ using its graph. Provide the solution in interval notation.

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Problem 25204

Calculate the volume of the solid formed by rotating the area between $x=0$ , $x=1$ , $y=0$ , and $y=9+x^{4}$ around the $x$ -axis. $V=$

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Problem 25205

Solve the inequality $x^{3}+10 x^{2}>0$ and express the solution in interval notation.

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Problem 25206

Find the volume of the solid formed by rotating the area between $y=2 x^{2}$ , $x=1$ , and $y=0$ around the $x$ -axis. $V=$

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Problem 25207

Calculate the volume of the solid formed by rotating the area between $y=e^{1 x}+5$ , $y=0$ , $x=0$ , and $x=0.6$ around the $x$ -axis.

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Problem 25208

Solve the inequality $x^{3}+7 x^{2}<0$ . Provide the solution in interval notation.

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Problem 25209

Find the volume of the solid formed by rotating the area between $y=\sqrt{x-1}$ , $y=0$ , $x=2$ , and $x=3$ around the $x$ -axis. $\text{Volume} =$

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Problem 25210

Fill in the missing amounts for these transactions and account balances:
1. \$200, balance \$200
2. -\$147, balance \$53
3. \$90, balance ?
4. -\$229, balance ?
5. ?, balance \$0

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Problem 25211

Find the volume of the solid formed by rotating the area under $y=x \sqrt{4-x^{2}}$ from $x=0$ to $x=2$ around the $x$ -axis. $\text { Volume }=$

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Problem 25212

Find the volume of the solid formed by rotating the area between $y=x^{2}+x-2$ and $y=0$ around the $x$ -axis.

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Problem 25213

Calculate the volume of a pyramid with height 25 and a rectangular base of dimensions 4 and 11 using the formula $V = \frac{1}{3} \times \text{base area} \times \text{height}$ .

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Problem 25214

Calculate the volume of the solid formed by rotating the area between $y=x^{2}$ , $x=2$ , and $y=0$ around the $x$ -axis. $\text { Volume }=$

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Problem 25215

Calculate the volume of a right circular cone with height 6 and base radius 3. $V = \frac{1}{3} \pi r^2 h$

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Problem 25216

Graph the inequality and provide interval notation for the solution:
$-5x + 2 > 22 \text{ OR } -3x + 9 \leq 0$

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Problem 25217

What is the symbol for manganese? A) $\mathrm{Ma}$ B) $\mathrm{Mn}$ C) $\mathrm{Mg}$ D) $\mathrm{NH} e$ E) $M$

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Problem 25218

Solve the inequality $|4x + 2| < 7$ and express the solution in interval notation.

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Problem 25219

Solve $|x-8| \leq 6$ and express the solution as $A \leq x \leq B$ and in interval notation $[A, B]$ .

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Problem 25220

What element is represented by the symbol Ag? A) argon B) silver C) gold D) arsenic E) astatine

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Problem 25221

Solve the inequality $|4x + 8| \geq 1$ and express the solution as an interval.

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Problem 25222

Solve: $5|x-8|+3>5$ . Provide the solution in interval notation: $(A, B)$ or $(-\infty, A) \cup(B, \infty)$ .

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Problem 25223

Find the atomic symbol for the element in Group 4B (4) and period 4. A) $\mathrm{Sc}$ B) $\mathrm{V}$ C) $\mathrm{Zr}$ D) $\mathrm{Hf}$ E) $\mathrm{Ti}$

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Problem 25224

Solve: $5|4x-7|-13 \leq 7$ and provide the answer as an interval or state "No solutions".

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Problem 25225

Solve and graph the inequality $-4 - 2x \leq -2$ and provide the interval notation for the solution.

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Problem 25226

Solve the inequality $-7x + 9 > 30$ and express the solution in interval notation.

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Problem 25227

Solve the inequality $y - 2 \leq -6$ . 1) Write the answer as an interval using "oo" for $\infty$ . 2) Graph the solution.

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Problem 25228

Solve $4|x+1|-8=12$ (provide answers separated by a comma). You have 2 attempts.

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Problem 25229

Solve the inequality $-29 \leq -5x - 9 < -4$ and provide the solution in interval notation.

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Problem 25230

Solve the inequality $8 + 3x \leq 3(6x - 3)$ and express the solution in interval notation.

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Problem 25231

Solve the equation $2x^{2}+7x+6=0$ for the variable $x$ .

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Problem 25232

Factor and solve the equation $4 a^{2}+11 a-20=0$ . Find values for $a$ :
$a=$ or $a=$

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Problem 25233

Solve the equation: $\frac{3}{x+1}-\frac{1}{2}=\frac{2}{3x+3}$ . Enter solutions as integers or reduced fractions.

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Problem 25234

Solve the equation $\frac{8}{x}=\frac{-3}{2 x}-2$ . Find the value of $x$ .

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Problem 25235

Solve the equation $-6 x^{2}-20 x-16=0$ for $x$ and simplify your answers. If multiple solutions, separate with a comma.

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Problem 25236

Find the mass number of zinc-64.

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Problem 25237

Evaluate $(1-2 i)(4-1 i)$ and express the result as $a + b i$ .

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Problem 25238

Find the average atomic mass of element $X$ with isotopes $^{25}X$ (80.50\% abundance, mass 25.03 amu) and $^{27}X$ (19.50\% abundance, mass 26.98 amu).

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Problem 25239

Solve the inequality: $19x + 37 \geq -24 + 7x$ and express your answer as a reduced fraction inequality.

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Problem 25240

Divide $\frac{-3+1 i}{2 i}$ and express the result as $a + b i$ .

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Problem 25241

Solve for real $x$ in the equation $x^{2}-10x+23=23$ by completing the square. Find $x_{1}$ and $x_{2}$ with $x_{1}<x_{2}$ .

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Problem 25242

Calculate the Standard Quota for 39 English I, 49 Math, and 53 History students in 6 classes, rounded to 3 decimal places.

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Problem 25243

Factor and solve the equation $4 a^{2}+11 a-20=0$ . Find $a=$ or $a=$ .

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Problem 25244

Given a survey, if the price of Apple computers is \$1,200, calculate total consumer surplus for four consumers. Choices: \$345, \$415, \$380, \$5,145.

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Problem 25245

How many 8" I-beam sections can you cut from $320 \mathrm{lbs}$ if each weighs 12 $3 / 8 \mathrm{lbs}$ ?

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Problem 25246

Find the standard form of the equation of the hyperbola satisfying the given conditions. Foci at $(0, -2)$ and $(0,2)$ ; vertices at $(0,1)$ and $(0, -1)$ The equation is $\boxed{}$

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Problem 25247

11 Gracie has a piece of wood that is 5 feet long to use for two projects. She uses a piece of the wood that is 2 feet long on her first project. Which statement describes how a number line can be used to find the length of wood Gracie has remaining for her second project? (A) Start at 5 and move 2 units left. (B) Start at 5 and move 2 units right. (C) Start at 2 and move 5 units left. (D) Start at 2 and move 5 units right.

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Problem 25248

A shop tech earns a base pay of $\$ 19.48$ per hour, plus "time-and-a-half" for overtime (time exceeding 40 hours). If he works 43.5 hours during a particular week, what is his gross pay?
The gross pay is $\$$ $\square$

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Problem 25249

3.6.AP-4
Gil borrows $\$ 8,000$ for college expenses. He will pay a total of $\$ 10,280$ after 6 years. Gil says the interest rate is at least $5 \%$ . Is he correct? Explain.
Gil is $\square$ He will pay \\square $in interest, which corresponds to an interest rate of$ \square$ \%. (Type integers or decimals.)

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Problem 25250

Solve the following quadratic equation using the quadratic formula. $-4y^2 - 3y + 4 = 0$

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Problem 25251

Use the standard reaction enthalpies given below to determine $\Delta H^\circ_{\text{rxn}}$ for the following reaction: $2 \text{S(s)} + 3 \text{O}_2\text{(g)} \rightarrow 2 \text{SO}_3\text{(g)}$ $\Delta H^\circ_{\text{rxn}} = ?$ Given: $\text{SO}_2\text{(g)} \rightarrow \text{S(s)} + \text{O}_2\text{(g)}$ $\Delta H^\circ_{\text{rxn}} = +296.8$ kJ $2 \text{SO}_2\text{(g)} + \text{O}_2\text{(g)} \rightarrow 2 \text{SO}_3\text{(g)}$ $\Delta H^\circ_{\text{rxn}} = -197.8$ kJ -692.4 kJ -791.4 kJ -494.6 kJ -293.0 kJ 1583 kJ

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Problem 25252

Which sign makes the statement true? $\frac{-2,176}{75} ?-29.01 \overline{3}$ $>$ $<$ $=$

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Problem 25253

Which sign makes the statement true? $-90.35 ?-57 \frac{1}{2}$ $\square$ $\square$ $\square$ Submit

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Problem 25254

Which sign makes the statement true? $-21 \frac{1}{2} ?-21$ $>$ $<$ $=$ Submit

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Problem 25255

Week 15 - Inequalities Questi
Solve the inequality. $|5 x+8|+9<2$

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Problem 25256

Find the exact value of $\tan J$ in simplest radical form.
Answer Attempt 1 out of 2 $\tan J=$ $\square$ Submit Answer $\square$

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Problem 25257

Comparing Speeds
Arnie's Airplane
Distance (mi) 10 8 6 4 2
Time (min) 2 4 6 8 10
Find each slope from the graph and table to compare the constant speeds of the two airplanes.
What is the constant speed (slope) of Arnie's airplane?
What is the constant speed (slope) of Bernie's biplane?
Who flew faster?
Bernie's Biplane Time (min) $(x)$ | Distance (mi) $(y)$ ------- | -------- 3 | 21 5 | 35 8 | 56
Intro Done

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Problem 25258

Evaluate $\frac{d}{d x} \int_{a}^{x} f(t) d t$ and $\frac{d}{d x} \int_{a}^{b} f(t) d t$ , where $a$ and $b$ are constants.

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Problem 25259

Question Watch Video Show Examples
Find the exact value of $\sin M$ in simplest radical form.
Answer Attempt 1 out of 2 $\sin M=$ $\square$ Submit Answer

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Problem 25260

Perform the indicated operation $\begin{bmatrix} 6 & -6 & 6 \\ -5 & -4 & 2 \end{bmatrix} \cdot \begin{bmatrix} 0 & -6 \\ -5 & 6 \\ 4 & 6 \end{bmatrix}$ If the operation is undefined, leave the matrix blank. This operation is defined undefined

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Problem 25261

5 An election campaign organizer bought 20,000 buttons to hand out for a candidate. The organizer handed out 14,000 of the buttons before receiving the next shipment of 15,500 buttons. On the day of the election, the organizer handed out another 18,250 buttons. How many buttons were left after the election?

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Problem 25262

Use differentials to estimate the value of $\sqrt[4]{1.2}$ . Compare the answer to the value of $\sqrt[4]{1.2}$ found using a calculator.
Round your answers to six decimal places, if required. You can use a calculator, spreadsheet, browser, etc. to calculate the value. estimate using differentials $=$ $\square$ value found using a calculator $=$ $\square$

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Problem 25263

According to a study on teenage shopping behavior, it was found that $75\%$ of female teens regularly shop in stores rather than shopping online. If a group of 6 female teenagers are selected at random, what is the probability that at least 3 of them regularly do their shopping in stores? (Round your answer to four decimal places.)

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Problem 25264

Solve the formula $N=\frac{U P}{U+9}$ for the variable $P$ . $P=$

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Problem 25265

aph of a parabola is given on the right. Match the graph to its equation.

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Problem 25266

Joy reads $\frac{2}{5}$ of a book in an hour. What fraction of the book will he read in $2\frac{1}{3}$ hours?

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Problem 25267

Celine's Cereal Company is launching a new brand of cereal and she is considering two different sizes for the base of the boxes.
Box 1: The length is 3 times the width. Box 2: The length is 1 less than 4 times the width.
The dimensions of the base of Box 1 are: * width: $x$ ; length: 3 width: $x$ ; length: $x+3$ width: $x$ ; length: $x-3$ width: $x$ ; length: $3 x$ RETRY

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Problem 25268

Use the disk method or the shell method to find the volumes of the solids generated by revolving the region bounded by the graphs of the equations about the given lines. $\begin{array}{l} x^{1 / 2}+y^{1 / 2}=a^{1 / 2} \\ x=0 \\ y=0 \end{array}$ (a) the $x$ -axis $\square$ (b) the $y$ -axis $\square$ (c) the line $x=a$ $\square$

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Problem 25269

Joe and Sarah have been making regular monthly payments of $\$1264.14$ on their 30-year, $\$200{,}000$ mortgage at $6.5\%$ annual interest. After 11 payments, their principal is $\$197{,}956.38$ . To the nearest cent, how much of their next payment will go to pay interest?
A. $\$1327.34$ B. $\$1237.95$ C. $\$1251.01$ D. $\$1072.26$

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Problem 25270

Find the area of a circle with radius 7 yd. Use the value 3.14 for $\pi$ , and do not round your answer. Be sure to include the correct unit in your answer. 7 yd

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Problem 25271

Solve the inequality for $v$ .
$-4v \ge 20$
Simplify your answer as much as possible.

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Problem 25272

Which of the following quadrilaterals always have diagonals congruent? Check all that apply. a. Parallelograms b. Rectangles c. Rhombi d. Squares e. Isosceles Trapezoids.

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Problem 25273

Find the slope of the line shown in the graph. $-\frac{3}{5}$ $\frac{3}{5}$ $\frac{5}{3}$ $-\frac{5}{3}$ 1 of 4 « Restart Prev

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Problem 25274

The height a fluid will rise in a capillary tube is given as: $H=\frac{2 \sigma}{\rho g r}$
The fluid being tested has a specific gravity of $0.87[-]$ . Use the graph shown to determine the surface tension ( $\sigma$ ) of the fluid used in this experiment, in units of kilograms per second squared $\left[\frac{\mathrm{kg}}{\mathrm{s}^{2}}\right]$ .

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Problem 25275

Evaluate this power with a base that is a negative fraction. $(-\frac{1}{4})^2$ What is the value of the power? $-\frac{2}{4}$ $-\frac{1}{16}$ $\frac{1}{16}$ $\frac{1}{8}$

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Problem 25276

Find the indicated derivative for the function. $\begin{array}{l} h^{\prime \prime}(x) \text { for } h(x)=2 x^{-3}-2 x^{-6} \\ h^{\prime \prime}(x)=\square \end{array}$

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Problem 25277

$2$ . ¿Cuál es una ecuación para la relación lineal en la forma pendiente-intercepto?
A. $y = 2x + 3$ B. $y = 2\frac{1}{2}x + 3$ C. $y = 2\frac{1}{2}x - 3$ D. $y = -2\frac{1}{2}x - 3$

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Problem 25278

Emily made blueberry muffins for her scout troop's bake sale. For her first batch, she used 1 cup of blueberries and 2 cups of oats. She didn't think that would make enough muffins, so she made a larger second batch with 3 cups of blueberries and 6 cups of oats. When she tod the last tray out of the oven, her little brother asked if he could have a muffin with lots of blueberries as a snack. Which batch had a greater ratio of blueberries to oats?
The first batch had the greater ratio.
The second batch had the greater ratio.
Neither. The batches had the same ratio.

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Problem 25279

If the balloon in the video had an initial volume of 5.0 L at room temperature $\left(20.0^{\circ} \mathrm{C}\right)$ , then what would be the volume of the balloon after it was placed in liquid nitrogen with a temperature of $-196^{\circ} \mathrm{C}$ ? a. 49 L b. 2.0 L c. 4.6 L d. 1.3 L e. 19 L

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Problem 25280

Solve the system of equations.
$x - 2y - z = 4$ $-x + 6y - 3z = -12$ $2x - 11y + 5z = 22$

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Problem 25281

Find the equation of the parabola described below. Find the two points that define the latus rectum, and graph the equation. focus at $(0,4)$ , vertex at $(0,0)$
The equation of the parabola with vertex $(0,0)$ and focus $(0,4)$ is . $\square$ (Use integers or fractions for any numbers in the equation.) The two points that define the latus rectum are $\square$ . (Type ordered pairs. Use a comma to separate answers as needed.) Use the graphing tool to graph the parabola.
Click to enlarge graph

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Problem 25282

The diameter, $D$ , of a sphere is 7.6 mm. Calculate the sphere's volume, $V$ . Use the value 3.14 for $\pi$ , and round your answer to the nearest tenth. (Do not round any intermediate computations.) $V =$ mm $^{3}$

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Problem 25283

Find the line perpendicular to $y = \frac{1}{4}x - 2$ that includes the point $(4, -1)$ .
$y - [?] = \text{[ ]}(x - \text{[ ]})$
Remember: $y - y_1 = m(x - x_1)$ Enter

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Problem 25284

The graph of a function $g$ is shown below. Use the graph of the function to find its average rate of change from $x = 0$ to $x = 2$ . Simplify your answer as much as possible.

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Problem 25285

A delivery truck is transporting boxes of two sizes: large and small. The large boxes weigh 45 pounds each, and the small boxes weigh 35 pounds each. There are 120 boxes in all. If the truck is carrying a total of 4900 pounds in boxes, how many of each type of box is it carrying? Number of large boxes: Number of small boxes:

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Problem 25286

parabola is given on the right. Match the ation.
Choose the correct equation below. A. $(y+4)^{2}=4(x+1)$ B. $(y+4)^{2}=-4(x+1)$ C. $(x-1)^{2}=4(y-4)$ D. $(y-4)^{2}=-4(x-1)$ E. $(y-4)^{2}=4(x-1)$ F. $(x-1)^{2}=-4(y-4)$ G. $(x+1)^{2}=-4(y+4)$ H. $(x+1)^{2}=4(y+4)$

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Problem 25287

1. $\int \frac{x^{3}+5 x^{2}+9 x+7}{x^{2}+5 x+4} d x$

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Problem 25288

Choose the system of inequalities that best matches the graph below. A. $y \leq \frac{3}{2} x-3$ $y \leq-x$ B. $y \leq-\frac{2}{3} x$ $y<x-3$ c. $y \leq \frac{2}{3} x-3$ $y<-x$ D. $y<-\frac{3}{9} x$

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Problem 25289

Are job applicants with easy to pronounce last names less likely to get called for an interview than applicants with difficult to pronounce last names. 673 job applications were sent out with last names that are easy to pronounce and 761 identical job applications were sent out with names that were difficult to pronounce. 424 of the "applicants" with easy to pronounce names were called for an interview while 502 of the "applicants" with difficult to pronounce names were called for an interview. What can be concluded at the 0.10 level of significance? If the calculator asks, be sure to use the "Not Pooled" data option.
For this study, we should use $\square$ $z$ -test for the difference between two population proportions a. The null and alternative hypotheses would be: $\begin{array}{l} H_{0} \text { : } \\ = \\ \text { p2 } \\ \text { - }{ }^{\checkmark} \text { (please enter a decimal) } \\ H_{1} \text { : } \\ \text { p1 } \\ \text { < } \\ \text { p2 } \end{array}$ (Please enter a decimal) b. The test statistic $\square$ $\square$ (please show your answer to 3 decimal places.) c. The $p$ -value $=$ 0.1209 $\square$ (Please show your answer to 4 decimal places.)

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Problem 25290

In $\odot \mathrm{O}, \mathrm{mBD}=170^{\circ}$ and $\overline{\mathrm{AB}} \cong \overline{\mathrm{CD}}$ . Also, the center of the circle, point $O$ , is the intersection of $\overline{C B}$ and $\overline{A D}$ .
What is $\mathrm{m} \angle 2$ ? $\mathrm{m} \angle 2=\square^{\circ}$

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Problem 25291

A manufacturer of auto windows employs a constant quality control technique where the thickness of glass is checked every hour. A perfect piece of glass will have a thickness of 4 mm. From past experience, it is known that the standard deviation of thickness is $0.4$ mm. The result of one shift's production is given in the following table. You were asked to find the centerline for the $\bar{x}$ chart.
Glass Thickness (mm)
| Sample | Observations | Sample | Observations | |---|---|---|---| | 1 | 3 6 2 4 6 | 9 | 3 6 6 3 4 | | 2 | 4 2 2 6 5 | 10 | 4 5 2 6 5 | | 3 | 6 3 5 5 2 | 11 | 3 5 2 3 6 | | 4 | 2 5 3 3 6 | 12 | 5 2 4 5 3 | | 5 | 6 4 5 3 3 | 13 | 5 5 3 4 2 | | 6 | 5 5 5 2 4 | 14 | 5 3 4 4 5 | | 7 | 3 6 3 4 6 | 15 | 5 6 2 2 6 | | 8 | 5 4 3 2 5 | 16 | 4 5 3 3 6 |
Recall that when the process mean is known, the $\bar{x}$ chart is centered around it.

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Problem 25292

2. The profit from the production and sale of specialty hats is given by the function $PP(x) = 30x - 6000$ where $x$ is the number of hats produced and sold.
a. Producing and selling how many units will give us a profit of $\$60,000$ ?
b. How many units must be produced and sold to avoid a loss?

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Problem 25293

Question 10 Given the following inequalities, fill in the blanks to list the corner points in order from smallest $x$ to largest $x$ . $-x + 2y \ge 0$ $5x + 12y \le 44$ $\frac{4}{3}x + y \ge -\frac{11}{3}$
$(x_1, y_1) =$ ( $Blank \ 1, Blank \ 2$ ) $(x_2, y_2) =$ ( $Blank \ 3, Blank \ 4$ ) $(x_3, y_3) =$ ( $Blank \ 5, Blank \ 6$ ) Blank 1 Add your answer Blank 2 Add your answer Blank 3 Add your answer Blank 4 Add your answer Blank 5 Add your answer

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Problem 25294

Suppose the members of population A, consisting of Al, Bob, Curt, Doris, and Ellie, receive annual incomes of $\$5,000$ , $\$2,500$ , $\$1,250$ , $\$750$ , and $\$500$ , respectively. What percentage of total income is received by the richest quintile?
A 25 B 50 C 5 D 20

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Problem 25295

Do men score higher on average compared to women on their statistics finals? Final exam scores of thirteen randomly selected male statistics students and twelve randomly selected female statistics students are shown below.
Male: $\begin{array}{lllllllllllll}93 & 77 & 64 & 71 & 72 & 62 & 84 & 70 & 89 & 73 & 63 & 88 & 94\end{array}$ $\begin{array}{lllllllllllll}\text { Female: } 83 & 46 & 58 & 81 & 49 & 74 & 62 & 70 & 69 & 66 & 58 & 68\end{array}$ Assume both follow a Normal distribution. What can be concluded at the the $\alpha=0.01$ level of significance level of significance?
For this study, we should use Select an answer a. The null and alternative hypotheses would be: $H_{0}$ : Select an answer Select an answer Select an answer (6) (please enter a decimal) $H_{1}$ : Select an answer Select an answer Select an answer (Please enter a decimal) b. The test statistic ? $0=$ $\square$ (please show your answer to 3 decimal places.) c. The $p$ -value $=$ $\square$ (Please show your answer to 4 decimal places.) d. The $p$ -value is ? $\alpha$ e. Based on this, we should Select an answer the null hypothesis. f. Thus, the final conclusion is that ... The results are statistically insignificant at $\alpha=0.01$ , so there is statistically significant evidence to conclude that the population mean statistics final exam score for men is equal to the population mean statistics final exam score for women. The results are statistically significant at $\alpha=0.01$ , so there is sufficient evidence to conclude that the population mean statistics final exam score for men is more than the population mean statistics final exam score for women. The results are statistically significant at $\alpha=0.01$ , so there is sufficient evidence to conclude that the mean final exam score for the thirteen men that were observed is more than the mean final exam score for the twelve women that were observed. The results are statistically insignificant at $\alpha=0.01$ , so there is insufficient evidence to conclude that the population mean statistics final exam score for men is more than the population mean statistics final exam score for women.

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Problem 25296

CHM_159 Worksheet\_Chapter\_E\_Answers (Measurements, Significant figures, Density, Dimensional Analysis)
1. Give the answer to the following calculation in scientific notation: $\frac{(9.66 \times 10^{-1}) + (5.1 \times 10^{2}) - 8.77 + 2.8}{(8.333 \times 10^{-2})(3.001)}$ Ans: $2.0 \times 10^3$

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Problem 25297

The outside air temperature when Santa is flying typically reaches a low of -76 (negative 76) degrees Fahrenheit $\left[{ }^{\circ} F\right]$ during the cruising phase of his flight.
Express this outside air temperature in units of degrees Celsius $\left[{ }^{\circ} \mathrm{C}\right]$ .
Enter a numerical answer without any units.

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Problem 25298

estion 13 (5 points)
Find the velocity at C . $\bar{v}_{C}=\bar{v}_{B}+\bar{\omega}_{B C} \times \bar{r}_{C / B}$ $\bar{v}_{C}=\bar{v}_{B}-\bar{\omega}_{B C} \times \bar{r}_{C / B}$ $\bar{v}_{C}=\bar{v}_{B}+\bar{\omega}_{B C} \times \bar{r}_{B / C}$ $\bar{v}_{C}=\bar{v}_{B}-\bar{\omega}_{B C} \times \bar{r}_{B / C}$

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Problem 25299

The first stage of Hans Selye's general adaptation syndrome is A alarm. B resistance. C exhaustion. D acceptance.

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Problem 25300

Question 17 If $f(x) = -2x - 3$ and $g(x) = x^2 + 5x$ , find the value. $f(6) =$

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Solve

Problem 25201

1 2/5 divided by 3 1/2 equals what?

Problem 25202

Solve the inequality f(x)≥0f(x) \geq 0f(x)≥0 for f(x)=(x+4)(x−2)2f(x)=(x+4)(x-2)^{2}f(x)=(x+4)(x−2)2 using its graph. Answer in interval notation: □\square□.

Problem 25203

Solve the inequality f(x)≥0f(x) \geq 0f(x)≥0 for f(x)=(x+1)(x−3)2f(x)=(x+1)(x-3)^{2}f(x)=(x+1)(x−3)2 using its graph. Provide the solution in interval notation.

Problem 25204

Calculate the volume of the solid formed by rotating the area between x=0x=0x=0, x=1x=1x=1, y=0y=0y=0, and y=9+x4y=9+x^{4}y=9+x4 around the xxx-axis. V=V=V=

Problem 25205

Solve the inequality x3+10x2>0x^{3}+10 x^{2}>0x3+10x2>0 and express the solution in interval notation.

Problem 25206

Find the volume of the solid formed by rotating the area between y=2x2y=2 x^{2}y=2x2, x=1x=1x=1, and y=0y=0y=0 around the xxx-axis. V= V= V=

Problem 25207

Calculate the volume of the solid formed by rotating the area between y=e1x+5y=e^{1 x}+5y=e1x+5, y=0y=0y=0, x=0x=0x=0, and x=0.6x=0.6x=0.6 around the xxx-axis.

Problem 25208

Solve the inequality x3+7x2<0x^{3}+7 x^{2}<0x3+7x2<0. Provide the solution in interval notation.

Problem 25209

Find the volume of the solid formed by rotating the area between y=x−1y=\sqrt{x-1}y=x−1​, y=0y=0y=0, x=2x=2x=2, and x=3x=3x=3 around the xxx-axis. Volume= \text{Volume} = Volume=

Problem 25210

Fill in the missing amounts for these transactions and account balances: 1. \$200, balance \$200 2. -\$147, balance \$53 3. \$90, balance ? 4. -\$229, balance ? 5. ?, balance \$0

Problem 25211

Find the volume of the solid formed by rotating the area under y=x4−x2y=x \sqrt{4-x^{2}}y=x4−x2​ from x=0x=0x=0 to x=2x=2x=2 around the xxx-axis. Volume = \text { Volume }= Volume =

Problem 25212

Find the volume of the solid formed by rotating the area between y=x2+x−2y=x^{2}+x-2y=x2+x−2 and y=0y=0y=0 around the xxx-axis.

Problem 25213

Calculate the volume of a pyramid with height 25 and a rectangular base of dimensions 4 and 11 using the formula V=13×base area×heightV = \frac{1}{3} \times \text{base area} \times \text{height}V=31​×base area×height.

Problem 25214

Calculate the volume of the solid formed by rotating the area between y=x2y=x^{2}y=x2, x=2x=2x=2, and y=0y=0y=0 around the xxx-axis. Volume =\text { Volume }= Volume =

Problem 25215

Calculate the volume of a right circular cone with height 6 and base radius 3. V=13πr2h V = \frac{1}{3} \pi r^2 h V=31​πr2h

Problem 25216

Graph the inequality and provide interval notation for the solution: −5x+2>22 OR −3x+9≤0 -5x + 2 > 22 \text{ OR } -3x + 9 \leq 0 −5x+2>22 OR −3x+9≤0

Problem 25217

What is the symbol for manganese? A) Ma\mathrm{Ma}Ma B) Mn\mathrm{Mn}Mn C) Mg\mathrm{Mg}Mg D) NHe\mathrm{NH} eNHe E) MMM

Problem 25218

Solve the inequality ∣4x+2∣<7|4x + 2| < 7∣4x+2∣<7 and express the solution in interval notation.

Problem 25219

Solve ∣x−8∣≤6|x-8| \leq 6∣x−8∣≤6 and express the solution as A≤x≤BA \leq x \leq BA≤x≤B and in interval notation [A,B][A, B][A,B].

Problem 25220

What element is represented by the symbol Ag? A) argon B) silver C) gold D) arsenic E) astatine

Problem 25221

Solve the inequality ∣4x+8∣≥1|4x + 8| \geq 1∣4x+8∣≥1 and express the solution as an interval.

Problem 25222

Solve: 5∣x−8∣+3>55|x-8|+3>55∣x−8∣+3>5. Provide the solution in interval notation: (A,B)(A, B)(A,B) or (−∞,A)∪(B,∞)(-\infty, A) \cup(B, \infty)(−∞,A)∪(B,∞).

Problem 25223

Find the atomic symbol for the element in Group 4B (4) and period 4. A) Sc\mathrm{Sc}Sc B) V\mathrm{V}V C) Zr\mathrm{Zr}Zr D) Hf\mathrm{Hf}Hf E) Ti\mathrm{Ti}Ti

Problem 25224

Solve: 5∣4x−7∣−13≤75|4x-7|-13 \leq 75∣4x−7∣−13≤7 and provide the answer as an interval or state "No solutions".

Problem 25225

Solve and graph the inequality −4−2x≤−2-4 - 2x \leq -2−4−2x≤−2 and provide the interval notation for the solution.

Problem 25226

Solve the inequality −7x+9>30-7x + 9 > 30−7x+9>30 and express the solution in interval notation.

Problem 25227

Solve the inequality y−2≤−6y - 2 \leq -6y−2≤−6. 1) Write the answer as an interval using "oo" for ∞\infty∞. 2) Graph the solution.

Problem 25228

Solve 4∣x+1∣−8=124|x+1|-8=124∣x+1∣−8=12 (provide answers separated by a comma). You have 2 attempts.

Problem 25229

Solve the inequality −29≤−5x−9<−4-29 \leq -5x - 9 < -4−29≤−5x−9<−4 and provide the solution in interval notation.

Problem 25230

Solve the inequality 8+3x≤3(6x−3)8 + 3x \leq 3(6x - 3)8+3x≤3(6x−3) and express the solution in interval notation.

Problem 25231

Solve the equation 2x2+7x+6=02x^{2}+7x+6=02x2+7x+6=0 for the variable xxx.

Problem 25232

Factor and solve the equation 4a2+11a−20=04 a^{2}+11 a-20=04a2+11a−20=0. Find values for aaa: a= a= a= or a= a= a=

Problem 25233

Solve the equation: 3x+1−12=23x+3\frac{3}{x+1}-\frac{1}{2}=\frac{2}{3x+3}x+13​−21​=3x+32​. Enter solutions as integers or reduced fractions.

Problem 25234

Solve the equation 8x=−32x−2\frac{8}{x}=\frac{-3}{2 x}-2x8​=2x−3​−2. Find the value of xxx.

Problem 25235

Solve the equation −6x2−20x−16=0-6 x^{2}-20 x-16=0−6x2−20x−16=0 for xxx and simplify your answers. If multiple solutions, separate with a comma.

Problem 25236

Find the mass number of zinc-64.

Problem 25237

Evaluate (1−2i)(4−1i)(1-2 i)(4-1 i)(1−2i)(4−1i) and express the result as a+bia + b ia+bi.

Problem 25238

Find the average atomic mass of element XXX with isotopes 25X^{25}X25X (80.50\% abundance, mass 25.03 amu) and 27X^{27}X27X (19.50\% abundance, mass 26.98 amu).

Problem 25239

Solve the inequality: 19x+37≥−24+7x19x + 37 \geq -24 + 7x19x+37≥−24+7x and express your answer as a reduced fraction inequality.

Problem 25240

Solve the inequality $f(x) \geq 0$ for $f(x)=(x+4)(x-2)^{2}$ using its graph. Answer in interval notation: $\square$ .

Solve the inequality $f(x) \geq 0$ for $f(x)=(x+1)(x-3)^{2}$ using its graph. Provide the solution in interval notation.

Calculate the volume of the solid formed by rotating the area between $x=0$ , $x=1$ , $y=0$ , and $y=9+x^{4}$ around the $x$ -axis. $V=$

Solve the inequality $x^{3}+10 x^{2}>0$ and express the solution in interval notation.

Find the volume of the solid formed by rotating the area between $y=2 x^{2}$ , $x=1$ , and $y=0$ around the $x$ -axis. $V=$

Calculate the volume of the solid formed by rotating the area between $y=e^{1 x}+5$ , $y=0$ , $x=0$ , and $x=0.6$ around the $x$ -axis.

Solve the inequality $x^{3}+7 x^{2}<0$ . Provide the solution in interval notation.

Find the volume of the solid formed by rotating the area between $y=\sqrt{x-1}$ , $y=0$ , $x=2$ , and $x=3$ around the $x$ -axis. $\text{Volume} =$

Fill in the missing amounts for these transactions and account balances:
1. \$200, balance \$200
2. -\$147, balance \$53
3. \$90, balance ?
4. -\$229, balance ?
5. ?, balance \$0

Find the volume of the solid formed by rotating the area under $y=x \sqrt{4-x^{2}}$ from $x=0$ to $x=2$ around the $x$ -axis. $\text { Volume }=$

Find the volume of the solid formed by rotating the area between $y=x^{2}+x-2$ and $y=0$ around the $x$ -axis.

Calculate the volume of a pyramid with height 25 and a rectangular base of dimensions 4 and 11 using the formula $V = \frac{1}{3} \times \text{base area} \times \text{height}$ .

Calculate the volume of the solid formed by rotating the area between $y=x^{2}$ , $x=2$ , and $y=0$ around the $x$ -axis. $\text { Volume }=$

Calculate the volume of a right circular cone with height 6 and base radius 3. $V = \frac{1}{3} \pi r^2 h$

Graph the inequality and provide interval notation for the solution:
$-5x + 2 > 22 \text{ OR } -3x + 9 \leq 0$

What is the symbol for manganese? A) $\mathrm{Ma}$ B) $\mathrm{Mn}$ C) $\mathrm{Mg}$ D) $\mathrm{NH} e$ E) $M$

Solve the inequality $|4x + 2| < 7$ and express the solution in interval notation.

Solve $|x-8| \leq 6$ and express the solution as $A \leq x \leq B$ and in interval notation $[A, B]$ .

Solve the inequality $|4x + 8| \geq 1$ and express the solution as an interval.

Solve: $5|x-8|+3>5$ . Provide the solution in interval notation: $(A, B)$ or $(-\infty, A) \cup(B, \infty)$ .

Find the atomic symbol for the element in Group 4B (4) and period 4. A) $\mathrm{Sc}$ B) $\mathrm{V}$ C) $\mathrm{Zr}$ D) $\mathrm{Hf}$ E) $\mathrm{Ti}$

Solve: $5|4x-7|-13 \leq 7$ and provide the answer as an interval or state "No solutions".

Solve and graph the inequality $-4 - 2x \leq -2$ and provide the interval notation for the solution.

Solve the inequality $-7x + 9 > 30$ and express the solution in interval notation.

Solve the inequality $y - 2 \leq -6$ . 1) Write the answer as an interval using "oo" for $\infty$ . 2) Graph the solution.

Solve $4|x+1|-8=12$ (provide answers separated by a comma). You have 2 attempts.

Solve the inequality $-29 \leq -5x - 9 < -4$ and provide the solution in interval notation.

Solve the inequality $8 + 3x \leq 3(6x - 3)$ and express the solution in interval notation.

Solve the equation $2x^{2}+7x+6=0$ for the variable $x$ .

Factor and solve the equation $4 a^{2}+11 a-20=0$ . Find values for $a$ :
$a=$ or $a=$

Solve the equation: $\frac{3}{x+1}-\frac{1}{2}=\frac{2}{3x+3}$ . Enter solutions as integers or reduced fractions.

Solve the equation $\frac{8}{x}=\frac{-3}{2 x}-2$ . Find the value of $x$ .

Solve the equation $-6 x^{2}-20 x-16=0$ for $x$ and simplify your answers. If multiple solutions, separate with a comma.

Evaluate $(1-2 i)(4-1 i)$ and express the result as $a + b i$ .

Find the average atomic mass of element $X$ with isotopes $^{25}X$ (80.50\% abundance, mass 25.03 amu) and $^{27}X$ (19.50\% abundance, mass 26.98 amu).

Solve the inequality: $19x + 37 \geq -24 + 7x$ and express your answer as a reduced fraction inequality.

Divide $\frac{-3+1 i}{2 i}$ and express the result as $a + b i$ .

Solve for real $x$ in the equation $x^{2}-10x+23=23$ by completing the square. Find $x_{1}$ and $x_{2}$ with $x_{1}<x_{2}$ .

Factor and solve the equation $4 a^{2}+11 a-20=0$ . Find $a=$ or $a=$ .

How many 8" I-beam sections can you cut from $320 \mathrm{lbs}$ if each weighs 12 $3 / 8 \mathrm{lbs}$ ?

Find the standard form of the equation of the hyperbola satisfying the given conditions. Foci at $(0, -2)$ and $(0,2)$ ; vertices at $(0,1)$ and $(0, -1)$ The equation is $\boxed{}$

A shop tech earns a base pay of $\$ 19.48$ per hour, plus "time-and-a-half" for overtime (time exceeding 40 hours). If he works 43.5 hours during a particular week, what is his gross pay?
The gross pay is $\$$ $\square$

Solve the following quadratic equation using the quadratic formula. $-4y^2 - 3y + 4 = 0$

Which sign makes the statement true? $\frac{-2,176}{75} ?-29.01 \overline{3}$ $>$ $<$ $=$

Which sign makes the statement true? $-90.35 ?-57 \frac{1}{2}$ $\square$ $\square$ $\square$ Submit

Which sign makes the statement true? $-21 \frac{1}{2} ?-21$ $>$ $<$ $=$ Submit

Week 15 - Inequalities Questi
Solve the inequality. $|5 x+8|+9<2$

Find the exact value of $\tan J$ in simplest radical form.
Answer Attempt 1 out of 2 $\tan J=$ $\square$ Submit Answer $\square$

Evaluate $\frac{d}{d x} \int_{a}^{x} f(t) d t$ and $\frac{d}{d x} \int_{a}^{b} f(t) d t$ , where $a$ and $b$ are constants.

Question Watch Video Show Examples
Find the exact value of $\sin M$ in simplest radical form.
Answer Attempt 1 out of 2 $\sin M=$ $\square$ Submit Answer

Solve the formula $N=\frac{U P}{U+9}$ for the variable $P$ . $P=$

Joy reads $\frac{2}{5}$ of a book in an hour. What fraction of the book will he read in $2\frac{1}{3}$ hours?

Find the area of a circle with radius 7 yd. Use the value 3.14 for $\pi$ , and do not round your answer. Be sure to include the correct unit in your answer. 7 yd

Solve the inequality for $v$ .
$-4v \ge 20$
Simplify your answer as much as possible.

Find the slope of the line shown in the graph. $-\frac{3}{5}$ $\frac{3}{5}$ $\frac{5}{3}$ $-\frac{5}{3}$ 1 of 4 « Restart Prev