Math

Problem 40401

Solve the equation $x^{2}-2 x-45=\frac{2 x}{2}$ .

See Solution

Problem 40402

Determine the number of significant figures in the value 700.

See Solution

Problem 40403

Jill wants to show how TV hours relate to quiz scores. Which graph should she use: stem-and-leaf, histogram, circle, or scatter plot?

See Solution

Problem 40404

Count the significant figures in the number $0.070020$ .

See Solution

Problem 40405

Count the significant figures in the number $1.00100$ .

See Solution

Problem 40406

Find the function $g(x)$ after vertically stretching $f(x)=x+2$ by a factor of 5.

See Solution

Problem 40407

Count the significant figures in 9020.0.

See Solution

Problem 40408

Create a histogram for the data set X: {0, 10, 20, 30, 40, 50, 60, 70, 80, 90, 100} with Y: 2, 3 and 10 class intervals.

See Solution

Problem 40409

Calculate the value of $(3+3)^{2}$ .

See Solution

Problem 40410

Compare your service hours after 12 weeks ( $y = 35$ ) with your friend's after 9 weeks ( $y = 26$ ). Who has more?

See Solution

Problem 40411

Compare your and your friend's service hours after several weeks. Who has more hours initially? When do they equal?

See Solution

Problem 40412

Simplify the rational expression: $\frac{5 c^{2}-15 c^{3}}{20 c^{2} d+25 c^{2}}$ . Which is equivalent?

See Solution

Problem 40413

Simplify the expression $\frac{110 x y}{25 x z}$ .

See Solution

Problem 40414

Find $x$ if $\overline{K M}$ bisects $\angle J K L$ with $m \angle J K L=92^{\circ}$ and $m \angle M K L=(5 x+1)^{\circ}$ .

See Solution

Problem 40415

Calculate $5 \frac{1}{2} \times \frac{1}{5}$ .

See Solution

Problem 40416

Simplify $\frac{2 x^{2}}{10 x^{3}-2 x^{2}}$ , $\frac{1}{10 x^{3}-1}$ , $\frac{1}{5 x-1}$ , $\frac{1}{10 x^{3}}$ .

See Solution

Problem 40417

Solve for $y$ in the equation: $2y + 5 = 4y + 13$ . Simplify your answer.

See Solution

Problem 40418

Identify which of the following expressions equals 1 and which equals -1:
$\frac{x+3}{3+x} \quad \frac{3-x}{x-3}$

See Solution

Problem 40419

Solve the equation: $-3u + 2 = -10u + 30$ .

See Solution

Problem 40420

$2.5 \times \$ 1.50=$

See Solution

Problem 40421

Solve for $u$ : $-7u + 11u + 5 = 2u + 31$

See Solution

Problem 40422

In a talent show with 8 acts, find the probabilities of: A) singer first, comedian second, dancer third, pianist fourth; B) any order of pianist, comedian, dancer, juggler in first four. Provide answers as simplified fractions. $P(A)=$ $P(B)=$

See Solution

Problem 40423

Calculate the state income tax owed on an \ $80,000 salary using the following rates: 2\% for \$0-3000, 3\% for \$3001-5000, 5\% for \$5001-17000, and 5.75\% for \$17,001 and up.$ $\operatorname{tax}=\$[?]$ $

See Solution

Problem 40424

Identify the graph of the constant function $f(x)=3$ and its parent function.

See Solution

Problem 40425

Calculate the state income tax for a \ $50,000 salary using the given progressive tax rates. Round to the nearest dollar.$ $\operatorname{tax}=\$[?]$ $

See Solution

Problem 40426

Check if each value of $u$ satisfies the equation $2 - 8u = -38$ : $u = -3, 5, 2, -6$ .

See Solution

Problem 40427

Solve for $w$ : $-3w + 8(w - 5) = 5$ .

See Solution

Problem 40428

Find the solutions for the equation: $3 x^{2}-5 x-13=0$ .

See Solution

Problem 40429

Find the reflection rule for triangle $C(3,8), D(5,12), E(4,6)$ to $C'(-8,-3), D'(-12,5), E'(-6,-4)$ .

See Solution

Problem 40430

Solve the equation $9(u+1)=3u+33$ .

See Solution

Problem 40431

Solve for $u$ in the equation: $-7 u + 17 = -5(u - 1)$ .

See Solution

Problem 40432

Solve for $v$ in the equation: $3=2(v+4)+3v$ .

See Solution

Problem 40433

Solve for $y$ : $4(y+3)=-3y-44$

See Solution

Problem 40434

Which equation correctly solves for $x$ in $-g x+p=r$ ? A. $x=\frac{p+r}{-9}$ B. $x=\frac{p-r}{q}$ C. $x=\frac{r-p}{-g}$ D. $x=\frac{p+r}{g}$

See Solution

Problem 40435

Convert 87 kg to pounds using the conversion $1 \mathrm{lb} \approx 0.45 \mathrm{kg}$ . Round to the nearest whole number.

See Solution

Problem 40436

Which equation correctly solves for $x$ in $-g x + p = r$ ? A. $x=\frac{p+r}{-g}$ B. $x=\frac{p-r}{q}$ C. $x=\frac{r-p}{-q}$ D. $x=\frac{p+r}{9}$

See Solution

Problem 40437

Solve for $x$ in the equation $-7=\frac{x+41}{-8}$ .

See Solution

Problem 40438

Solve for $x$ in the equation $\frac{3 x-32}{4}=-5$ .

See Solution

Problem 40439

Which equation correctly solves for $x$ in $-f x - g = h$ ? A. $x=\frac{h+g}{-j}$ B. $x=\frac{h+g}{\jmath}$ C. $x=\frac{g-h}{-j}$ D. $x=\frac{h-g}{-j}$

See Solution

Problem 40440

Find the equation to determine when the car rental costs are equal: A. $40.49 d=31.49 d$ B. $24.5+15.99 d=27.5+3.99 d$ C. $27.5 d+15.99=24.5 d+3.99$ D. $24.5 d+15.99=27.5 d+3.99$

See Solution

Problem 40441

Find the equation equivalent to the average velocity formula $v=\frac{d_{2}-d_{1}}{t_{2}-t_{1}}$ from options A-D.

See Solution

Problem 40442

Find missing relative frequencies ( $\checkmark$ ) and values of $\tau$ in a frequency distribution with total frequency 25.

See Solution

Problem 40443

Solve the equation: $\frac{3 x+16}{5}=2$ .

See Solution

Problem 40444

Calculate the expression: $-3^{2}+5(-3)+9$ .

See Solution

Problem 40445

A pump delivers $8 \frac{1}{3}$ gallons/min. If it runs for 5 min, how many gallons are transferred? A. 10 B. $13 \frac{1}{3}$ C. $40 \frac{1}{3}$ D. 41 E. $41 \frac{2}{3}$

See Solution

Problem 40446

Calculate the expression: $6^{2}+8(6)-3$ .

See Solution

Problem 40447

How much weight is added using 4 weights of $1 \frac{1}{4}$ ounces each? Options: F. 4 oz, G. $4 \frac{1}{4}$ oz, H. $4 \frac{3}{4}$ oz, J. 5 oz, K. $5 \frac{1}{2}$ oz.

See Solution

Problem 40448

Find the total thickness of a beam made of 5 boards, each $1 \frac{3}{4}$ inches thick. What is the total thickness? A. $4 \frac{3}{4}$ inches B. 6 inches C. 7 inches D. $7 \frac{1}{2}$ inches E. $8 \frac{3}{4}$ inches

See Solution

Problem 40449

Calculate the expression: $-4^{2}+6(-4)+3$ .

See Solution

Problem 40450

How many milliliters of waste are extracted in 24 hours if you extract $1 \frac{1}{2}$ mL each hour?

See Solution

Problem 40451

Is the relative frequency for the range "30 to 39" equal to 0.24 based on the given data?

See Solution

Problem 40452

Find the slope of the line connecting points $(-2,-6)$ and $(2,2)$ . Choose the correct answer.

See Solution

Problem 40453

The employee pays 40% of \ $12,350 annually. Calculate the biweekly cost: Biweekly Insurance Cost$ =\ $[?]$

See Solution

Problem 40454

Calculate the expression: $6^{2}-5(6)-4$ .

See Solution

Problem 40455

You have $1 \frac{1}{2}$ rolls of dimes worth \$5 each. What is your total deposit? Options: A. \$3.00, B. \$5.00, C. \$6.50, D. \$7.50.

See Solution

Problem 40456

What instrument setting is needed for a patient's arm thickness of $3 \frac{1}{4}$ inches if the setting is 8 per inch? A. 22 B. 24 C. 26 D. 30 E. 34

See Solution

Problem 40457

A country has 45 states. If the average area is 180,126 km², is this a statistic or a parameter? Choose A, B, C, or D.

See Solution

Problem 40458

Is the salary data of each teacher in a school a population or a sample? Choose A, B, C, or D.

See Solution

Problem 40459

Set a drill to go $\frac{3}{8}$ of the way through a 2.5 cm thick sheet. How deep should the drill be set?

See Solution

Problem 40460

Find the slope of the line connecting points (6,9) and (7,1). Choose the correct answer: (A) $-\frac{1}{8}$ , (B) -8, (C) $\frac{1}{8}$ , (D) 8.

See Solution

Problem 40461

The employee pays 20% of \$2,730 yearly for insurance. What is the biweekly deduction? Biweekly Insurance Cost \$[?]

See Solution

Problem 40462

The employee pays 30% of \ $7,540 for insurance. Find the biweekly cost: Biweekly Insurance Cost$ =\ $[?]$

See Solution

Problem 40463

True or false: A company randomly selects 100 out of 5000 employees to gauge interest in on-site daycare. Is this a random sample?

See Solution

Problem 40464

Calculate the bill for $1 \frac{3}{4}$ hours at a rate of \$80 per hour. Options: A. \$60 B. \$90 C. \$100 D. \$120 E. \$140

See Solution

Problem 40465

Solve for $w$ : $2w - 6 + 2(4w + 4) = -2(w + 8)$ . Simplify your answer.

See Solution

Problem 40466

Find the slope of the line connecting the points $(-9,-6)$ and $(3,-9)$ . Choices: (A) -4 (B) $-\frac{1}{4}$ (C) 4 (D) $\frac{1}{4}$

See Solution

Problem 40467

What is the distance between the handle and the blade if company policy requires it to be $1 \frac{1}{2}$ times 7 inches? A. $7 \frac{1}{2}$ inches B. $8 \frac{1}{2}$ inches C. 9 inches D. $10 \frac{1}{2}$ inches E. 11 inches

See Solution

Problem 40468

Find the intercepts of the line $y=4x+7$ . No rounding. $x$ -intercept: ( , $y$ -intercept: (

See Solution

Problem 40469

The employee pays 40% of \$12,610 per year. What is the biweekly deduction from their paycheck? Biweekly Cost = \$[?]

See Solution

Problem 40470

Solve the equation: $2 w - 6 + 2(4 w + 4) = -2(w + 8)$ .

See Solution

Problem 40471

How much clearance is needed for 5 layers of insulation that are $3 \frac{1}{2}$ inches thick each? Options: F. $10 \frac{1}{2}$ , G. $12 \frac{1}{2}$ , H. 16, J. $17 \frac{1}{2}$ , K. 19.

See Solution

Problem 40472

How much length should you add to a pipe if the joint is $3 \frac{1}{2}$ inches and the pipe extends $\frac{1}{4}$ into it? F. $\frac{1}{4}$ inch G. $\frac{7}{8}$ inch H. $1 \frac{1}{8}$ inches J. $1 \frac{1}{4}$ inches K. $1 \frac{3}{4}$ inches

See Solution

Problem 40473

Calculate the overtime pay for an employee with a normal rate of \ $16.50, where overtime is$ 1 \frac{1}{2}$ times the normal rate.

See Solution

Problem 40474

The employee pays 20% of \ $2,990 for health insurance. What is the biweekly deduction? Biweekly Insurance Cost$ =\ $[?]$

See Solution

Problem 40475

|The following bivariate data set contains an outlier. \begin{tabular}{|r|r|} \hline \multicolumn{1}{|c|}{ $x$ } & \multicolumn{1}{c|}{ $y$ } \\ \hline 17.7 & 345.8 \\ \hline 23.1 & -180.9 \\ \hline 31 & -615.6 \\ \hline-7.7 & 164.1 \\ \hline 47.6 & 304.4 \\ \hline 11.2 & 106 \\ \hline 22.1 & -362.4 \\ \hline 1.7 & -100.7 \\ \hline 32.9 & -296.7 \\ \hline 52.9 & 307.9 \\ \hline 37.8 & -902.3 \\ \hline 22.9 & -530.8 \\ \hline 48.6 & 420 \\ \hline 48.7 & -75.1 \\ \hline 234.7 & 4386.9 \\ \hline \end{tabular}
What is the correlation coefficient with the outlier? $r_{w}=$ $\square$ [Round your answer to three decimal places.]
What is the correlation coefficient without the outlier? $r_{w o}=$ $\square$ [Round your answer to three decimal plades.]
Would inclusion of the outlier change the evidence for or against a linear correlation? Yes. Including the outlier changes the evidence regarding a linear correlation. No. Including the outlier does not change the evidence regarding a linear correlation.

See Solution

Problem 40476

6) $2^{x}=32$

See Solution

Problem 40477

All Bookr
Graph the function and its reflection about the $y$ -axis on the same axes, and give the $y$ -intercept. $f(x)=5\left(\frac{1}{4}\right)^{x}$
Clear All Draw: $\square$
The $y$ -intercept is $\square$ . (Enter an ordered pair.)

See Solution

Problem 40478

Question 1 (1 point) The graph of the function ${ }_{y=\sin \pi x}$ has a period of 2 . True False

See Solution

Problem 40479

Question 1 (1 point) Give an equation for a transformed sine function with an amplitude of $\frac{1}{2}$ , a period of $\frac{5}{2}$ , a phase shift of $\frac{3}{2}$ rad to the right, and a vertical translation of 1 unit down. a) $y=0.5 \sin [0.8 \pi(x-1.5)]-1$ b) $y=0.5 \sin [0.8(x-1.5)]-1$ c) $y=0.5 \sin [0.8(x+1.5)]-1$ d) $y=0.5 \sin [0.8 \pi(x+1.5)]-1$

See Solution

Problem 40480

Rationalize the denominator. $\frac{\sqrt{8}}{11-\sqrt{2}}$

See Solution

Problem 40481

Бодлого 12. Хэрэв $\log _{2} 5=x, \log _{2} 3=y$ бол $\log _{30} 54$ логарифмыг $x, y$ -ээр илэрхийл-的 IY: A) $\frac{3 y+1}{1+y+x}$ B) $\frac{3 y-1}{1+y-x}$ C) $\frac{y+1}{y+x}$ D) $\frac{y}{1+x}$

See Solution

Problem 40482

Suppose $T: R^{2} \rightarrow \mathbb{R}^{3}$ is a linear transformation. Three vectors $\mathbf{u}_{1}, \mathbf{u}_{2}$ and $\mathbf{u}_{3}$ are given below together with their images by $T$ . Find $T(\mathbf{w})$ for the given vector $\mathbf{w}$ . $\begin{array}{l} \mathbf{u}_{1}=\left[\begin{array}{l} 2 \\ 2 \end{array}\right] \mathbf{u}_{2}=\left[\begin{array}{l} -6 \\ -6 \end{array}\right] \mathbf{u}_{3}=\left[\begin{array}{l} 2 \\ 3 \end{array}\right] \mathbf{w}=\left[\begin{array}{l} -10 \\ -13 \end{array}\right] \quad T\left(\mathbf{u}_{1}\right)=\left[\begin{array}{c} 20 \\ 8 \\ -16 \end{array}\right] \quad T\left(\mathbf{u}_{2}\right)=\left[\begin{array}{c} -60 \\ -24 \\ 48 \end{array}\right] \quad T\left(\mathbf{u}_{3}\right)=\left[\begin{array}{c} 25 \\ 11 \\ -21 \end{array}\right] \\ T(\mathbf{w})=\left[\begin{array}{l} 0 \\ 0 \\ 0 \end{array}\right] \end{array}$ SUBMIT AND MARK

See Solution

Problem 40483

3. Find the exact roots using quadratic formula: a) $0=2 x^{2}-6 x+1$ b) $0=3 x^{2}-8 x+3$

See Solution

Problem 40484

16. The acceleration due to gravity on Earth is $9.8 \mathrm{~m} / \mathrm{s}^{2}$ . A ball is thrown upward at an initial velocity of $15 \mathrm{~m} / \mathrm{s}$ from a height of 1 m above the ground. Round answers to the nearest tenth. a) Write an equation for the height of the ball. b) What is the height of the ball after 1 s ? c) After how many seconds does the ball land? d) What is the maximum height of the 20. ball? When does this occur? e) Repeat parts a) to d) for a ball thrown on the Moon, where $g=1.62 \mathrm{~m} / \mathrm{s}^{2}$ . f) Repeat parts a) to d) for a ball thrown on Jupiter, where $g=23.1 \mathrm{~m} / \mathrm{s}^{2}$ .

See Solution

Problem 40485

Determine the amplitude of the sinusoidal function $y=0.75 \cos \frac{\pi}{2} x-0.5$ . a) 0.5 b) $\frac{3}{4}$ c) $\frac{\pi}{2}$ d) $\frac{1}{2}$

See Solution

Problem 40486

Solve the following equation. $\sqrt{4 x+8}-6=0$
Select the correct choice below and, if necessary, fill in the answer bo choice.

See Solution

Problem 40487

Describe the end behavior of the graphs of the function. $f(x)=-4(2)^{x}-2$
As $x \rightarrow-\infty, f(x) \rightarrow$ $\square$ As $x \rightarrow \infty, f(x) \rightarrow$ $\square$

See Solution

Problem 40488

Бодлого 13. Хэрэв $\log _{5} 3=a, \log _{5} 2=b$ бол $\log _{54} 60$ логарифмыт $a, b$ -ээр илэрхийлннэ IF. A) $\frac{2 b+a+1}{3 a+b}$ B) $\frac{3 a-b}{2 a+b+1}$ C) $\frac{3 a+b}{2 a+b}$ D) $\frac{a+b}{2 a+3 b+1}$

See Solution

Problem 40489

$\sec ^{2} \theta=\sqrt{2}$

See Solution

Problem 40490

What is the capacity of a rectangular clarifier that is 20 feet wide, 75 feet long and 15 feet deep?

See Solution

Problem 40491

Subtract. $(14+i)-(-1+4 i)$

See Solution

Problem 40492

Start with the graph of $f(x)=2^{x}$ . Then write a function that results from the given transformation.
Reflect $f(x)$ about the $y$ -axis. $g(x)=$ $\square$

See Solution

Problem 40493

$\pi r^{2} \quad r=2-5$

See Solution

Problem 40494

Бодлого 20. $6 \log _{x} 2-3 \log _{2} x+7=0$ тэгшитгэлийг бодно уу. A) $\left(8 ; \frac{\sqrt[3]{2}}{2}\right)$ B) 8 C) 3 D) $-\frac{2}{3}$

See Solution

Problem 40495

Find the product, if possible. $\left[\begin{array}{r} 1 \\ 5 \\ -5 \end{array}\right]\left[\begin{array}{rrr} 1 & 5 & -8 \\ -4 & -1 & 5 \end{array}\right]$
Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. The product is $\square$ B. The product is not defined.

See Solution

Problem 40496

Factor the expression $2m^2 + m - 1$ .

See Solution

Problem 40497

$(x+4)(x-5)=-16$
The solution set is $\square$ \}. (Type an exact answer, using radicals as needed. Use integers or fractions for numbers in the expression. Use a comma to separate answers as needed.)

See Solution

Problem 40498

Evaluate the function. Round answers to four decimal places, if necessary. $\begin{array}{l} f(x)=4(5)^{x}, \text { for } f(-3) . \\ f(-3)= \end{array}$ $\square$

See Solution

Problem 40499

A research study was conducted about gender differences in "sexting." The researcher belleved that the proportion of girls involved in "sexting" is less than the proportion of boys involved. The data collected in the spring of 2010 among a random sample of middle and high school students in a large school district in the southern United States is out of 2231 males, 183 particpated in sexting. Out of 2169, 156 particpated. Is the proportion of girls sending sexts less than the proportion of boys "sexting?" Test at a 1\% level of significance. a) If we use $B$ to denote the boys and $G$ to denote the girls, identify the correct alternative hypothesis. $H_{1}: p_{B} \neq p_{G}$ $H_{1}: p_{B}<p_{G}$ $H_{1}: p_{B}>p_{G}$ b) Determine the test statistic. Round to two decimals. $z=\cdot \square$ c) Find the phalue and round to 4 decimals. $p=$ $\square$ d) Make a decision. Reject the null hypothesis Fail to reject the null hypothesis e) Write the conclusion. There is sufficient evidence to support the claim that the proportion of girls who sext is less than boys. There is not sufficient evidence to support the claim that the proportion of girls who sext is less than boys.

See Solution

Problem 40500

A scientist begins with 110 milligrams of a radioactive substance that decays exponentially. After 39 hours, 55 mg of the substance remains. How many milligrams will remain after 59 hours? Round to the nearest tenth. $\square$ mg

See Solution

1 ...402 403 404 405 406 407 408 ...662

Math

Problem 40401

Solve the equation x2−2x−45=2x2x^{2}-2 x-45=\frac{2 x}{2}x2−2x−45=22x​.

Problem 40402

Determine the number of significant figures in the value 700.

Problem 40403

Jill wants to show how TV hours relate to quiz scores. Which graph should she use: stem-and-leaf, histogram, circle, or scatter plot?

Problem 40404

Count the significant figures in the number 0.0700200.0700200.070020.

Problem 40405

Count the significant figures in the number 1.001001.001001.00100.

Problem 40406

Find the function g(x)g(x)g(x) after vertically stretching f(x)=x+2f(x)=x+2f(x)=x+2 by a factor of 5.

Problem 40407

Count the significant figures in 9020.0.

Problem 40408

Create a histogram for the data set X: {0, 10, 20, 30, 40, 50, 60, 70, 80, 90, 100} with Y: 2, 3 and 10 class intervals.

Problem 40409

Calculate the value of (3+3)2(3+3)^{2}(3+3)2.

Problem 40410

Compare your service hours after 12 weeks (y=35y = 35y=35) with your friend's after 9 weeks (y=26y = 26y=26). Who has more?

Problem 40411

Compare your and your friend's service hours after several weeks. Who has more hours initially? When do they equal?

Problem 40412

Simplify the rational expression: 5c2−15c320c2d+25c2\frac{5 c^{2}-15 c^{3}}{20 c^{2} d+25 c^{2}}20c2d+25c25c2−15c3​. Which is equivalent?

Problem 40413

Simplify the expression 110xy25xz\frac{110 x y}{25 x z}25xz110xy​.

Problem 40414

Find xxx if KM‾\overline{K M}KM bisects ∠JKL\angle J K L∠JKL with m∠JKL=92∘m \angle J K L=92^{\circ}m∠JKL=92∘ and m∠MKL=(5x+1)∘m \angle M K L=(5 x+1)^{\circ}m∠MKL=(5x+1)∘.

Problem 40415

Calculate 512×155 \frac{1}{2} \times \frac{1}{5}521​×51​.

Problem 40416

Simplify 2x210x3−2x2\frac{2 x^{2}}{10 x^{3}-2 x^{2}}10x3−2x22x2​, 110x3−1\frac{1}{10 x^{3}-1}10x3−11​, 15x−1\frac{1}{5 x-1}5x−11​, 110x3\frac{1}{10 x^{3}}10x31​.

Problem 40417

Solve for yyy in the equation: 2y+5=4y+132y + 5 = 4y + 132y+5=4y+13. Simplify your answer.

Problem 40418

Identify which of the following expressions equals 1 and which equals -1: x+33+x3−xx−3 \frac{x+3}{3+x} \quad \frac{3-x}{x-3} 3+xx+3​x−33−x​

Problem 40419

Solve the equation: −3u+2=−10u+30-3u + 2 = -10u + 30−3u+2=−10u+30.

Problem 40420

2.5×$1.50=2.5 \times \$ 1.50=2.5×$1.50=

Problem 40421

Solve for uuu: −7u+11u+5=2u+31-7u + 11u + 5 = 2u + 31−7u+11u+5=2u+31

Problem 40422

In a talent show with 8 acts, find the probabilities of: A) singer first, comedian second, dancer third, pianist fourth; B) any order of pianist, comedian, dancer, juggler in first four. Provide answers as simplified fractions. P(A)= P(A)= P(A)= P(B)= P(B)= P(B)=

Problem 40423

Problem 40424

Identify the graph of the constant function f(x)=3f(x)=3f(x)=3 and its parent function.

Problem 40425

Problem 40426

Check if each value of uuu satisfies the equation 2−8u=−382 - 8u = -382−8u=−38: u=−3,5,2,−6u = -3, 5, 2, -6u=−3,5,2,−6.

Problem 40427

Solve for www: −3w+8(w−5)=5-3w + 8(w - 5) = 5−3w+8(w−5)=5.

Problem 40428

Find the solutions for the equation: 3x2−5x−13=03 x^{2}-5 x-13=03x2−5x−13=0.

Problem 40429

Find the reflection rule for triangle C(3,8),D(5,12),E(4,6)C(3,8), D(5,12), E(4,6)C(3,8),D(5,12),E(4,6) to C′(−8,−3),D′(−12,5),E′(−6,−4)C'(-8,-3), D'(-12,5), E'(-6,-4)C′(−8,−3),D′(−12,5),E′(−6,−4).

Problem 40430

Solve the equation 9(u+1)=3u+339(u+1)=3u+339(u+1)=3u+33.

Problem 40431

Solve for uuu in the equation: −7u+17=−5(u−1)-7 u + 17 = -5(u - 1)−7u+17=−5(u−1).

Problem 40432

Solve for vvv in the equation: 3=2(v+4)+3v3=2(v+4)+3v3=2(v+4)+3v.

Problem 40433

Solve for yyy: 4(y+3)=−3y−444(y+3)=-3y-444(y+3)=−3y−44

Problem 40434

Which equation correctly solves for xxx in −gx+p=r-g x+p=r−gx+p=r? A. x=p+r−9x=\frac{p+r}{-9}x=−9p+r​ B. x=p−rqx=\frac{p-r}{q}x=qp−r​ C. x=r−p−gx=\frac{r-p}{-g}x=−gr−p​ D. x=p+rgx=\frac{p+r}{g}x=gp+r​

Problem 40435

Convert 87 kg to pounds using the conversion 1lb≈0.45kg1 \mathrm{lb} \approx 0.45 \mathrm{kg}1lb≈0.45kg. Round to the nearest whole number.

Problem 40436

Which equation correctly solves for xxx in −gx+p=r-g x + p = r−gx+p=r? A. x=p+r−gx=\frac{p+r}{-g}x=−gp+r​ B. x=p−rqx=\frac{p-r}{q}x=qp−r​ C. x=r−p−qx=\frac{r-p}{-q}x=−qr−p​ D. x=p+r9x=\frac{p+r}{9}x=9p+r​

Problem 40437

Solve for xxx in the equation −7=x+41−8-7=\frac{x+41}{-8}−7=−8x+41​.

Problem 40438

Solve for xxx in the equation 3x−324=−5\frac{3 x-32}{4}=-543x−32​=−5.

Problem 40439

Which equation correctly solves for xxx in −fx−g=h-f x - g = h−fx−g=h? A. x=h+g−jx=\frac{h+g}{-j}x=−jh+g​ B. x=h+gȷx=\frac{h+g}{\jmath}x=h+g​ C. x=g−h−jx=\frac{g-h}{-j}x=−jg−h​ D. x=h−g−jx=\frac{h-g}{-j}x=−jh−g​

Problem 40440

Problem 40441

Find the equation equivalent to the average velocity formula v=d2−d1t2−t1v=\frac{d_{2}-d_{1}}{t_{2}-t_{1}}v=t2​−t1​d2​−d1​​ from options A-D.

Solve the equation $x^{2}-2 x-45=\frac{2 x}{2}$ .

Count the significant figures in the number $0.070020$ .

Count the significant figures in the number $1.00100$ .

Find the function $g(x)$ after vertically stretching $f(x)=x+2$ by a factor of 5.

Calculate the value of $(3+3)^{2}$ .

Compare your service hours after 12 weeks ( $y = 35$ ) with your friend's after 9 weeks ( $y = 26$ ). Who has more?

Simplify the rational expression: $\frac{5 c^{2}-15 c^{3}}{20 c^{2} d+25 c^{2}}$ . Which is equivalent?

Simplify the expression $\frac{110 x y}{25 x z}$ .

Find $x$ if $\overline{K M}$ bisects $\angle J K L$ with $m \angle J K L=92^{\circ}$ and $m \angle M K L=(5 x+1)^{\circ}$ .

Calculate $5 \frac{1}{2} \times \frac{1}{5}$ .

Simplify $\frac{2 x^{2}}{10 x^{3}-2 x^{2}}$ , $\frac{1}{10 x^{3}-1}$ , $\frac{1}{5 x-1}$ , $\frac{1}{10 x^{3}}$ .

Solve for $y$ in the equation: $2y + 5 = 4y + 13$ . Simplify your answer.

Identify which of the following expressions equals 1 and which equals -1:
$\frac{x+3}{3+x} \quad \frac{3-x}{x-3}$

Solve the equation: $-3u + 2 = -10u + 30$ .

$2.5 \times \$ 1.50=$

Solve for $u$ : $-7u + 11u + 5 = 2u + 31$

In a talent show with 8 acts, find the probabilities of: A) singer first, comedian second, dancer third, pianist fourth; B) any order of pianist, comedian, dancer, juggler in first four. Provide answers as simplified fractions. $P(A)=$ $P(B)=$

Identify the graph of the constant function $f(x)=3$ and its parent function.

Check if each value of $u$ satisfies the equation $2 - 8u = -38$ : $u = -3, 5, 2, -6$ .

Solve for $w$ : $-3w + 8(w - 5) = 5$ .

Find the solutions for the equation: $3 x^{2}-5 x-13=0$ .

Find the reflection rule for triangle $C(3,8), D(5,12), E(4,6)$ to $C'(-8,-3), D'(-12,5), E'(-6,-4)$ .

Solve the equation $9(u+1)=3u+33$ .

Solve for $u$ in the equation: $-7 u + 17 = -5(u - 1)$ .

Solve for $v$ in the equation: $3=2(v+4)+3v$ .

Solve for $y$ : $4(y+3)=-3y-44$

Which equation correctly solves for $x$ in $-g x+p=r$ ? A. $x=\frac{p+r}{-9}$ B. $x=\frac{p-r}{q}$ C. $x=\frac{r-p}{-g}$ D. $x=\frac{p+r}{g}$

Convert 87 kg to pounds using the conversion $1 \mathrm{lb} \approx 0.45 \mathrm{kg}$ . Round to the nearest whole number.

Which equation correctly solves for $x$ in $-g x + p = r$ ? A. $x=\frac{p+r}{-g}$ B. $x=\frac{p-r}{q}$ C. $x=\frac{r-p}{-q}$ D. $x=\frac{p+r}{9}$

Solve for $x$ in the equation $-7=\frac{x+41}{-8}$ .

Solve for $x$ in the equation $\frac{3 x-32}{4}=-5$ .

Which equation correctly solves for $x$ in $-f x - g = h$ ? A. $x=\frac{h+g}{-j}$ B. $x=\frac{h+g}{\jmath}$ C. $x=\frac{g-h}{-j}$ D. $x=\frac{h-g}{-j}$

Find the equation equivalent to the average velocity formula $v=\frac{d_{2}-d_{1}}{t_{2}-t_{1}}$ from options A-D.

Find missing relative frequencies ( $\checkmark$ ) and values of $\tau$ in a frequency distribution with total frequency 25.

Solve the equation: $\frac{3 x+16}{5}=2$ .

Calculate the expression: $-3^{2}+5(-3)+9$ .

A pump delivers $8 \frac{1}{3}$ gallons/min. If it runs for 5 min, how many gallons are transferred? A. 10 B. $13 \frac{1}{3}$ C. $40 \frac{1}{3}$ D. 41 E. $41 \frac{2}{3}$

Calculate the expression: $6^{2}+8(6)-3$ .

How much weight is added using 4 weights of $1 \frac{1}{4}$ ounces each? Options: F. 4 oz, G. $4 \frac{1}{4}$ oz, H. $4 \frac{3}{4}$ oz, J. 5 oz, K. $5 \frac{1}{2}$ oz.

Find the total thickness of a beam made of 5 boards, each $1 \frac{3}{4}$ inches thick. What is the total thickness? A. $4 \frac{3}{4}$ inches B. 6 inches C. 7 inches D. $7 \frac{1}{2}$ inches E. $8 \frac{3}{4}$ inches

Calculate the expression: $-4^{2}+6(-4)+3$ .

How many milliliters of waste are extracted in 24 hours if you extract $1 \frac{1}{2}$ mL each hour?

Find the slope of the line connecting points $(-2,-6)$ and $(2,2)$ . Choose the correct answer.

The employee pays 40% of \ $12,350 annually. Calculate the biweekly cost: Biweekly Insurance Cost$ =\ $[?]$

Calculate the expression: $6^{2}-5(6)-4$ .

You have $1 \frac{1}{2}$ rolls of dimes worth \$5 each. What is your total deposit? Options: A. \$3.00, B. \$5.00, C. \$6.50, D. \$7.50.

What instrument setting is needed for a patient's arm thickness of $3 \frac{1}{4}$ inches if the setting is 8 per inch? A. 22 B. 24 C. 26 D. 30 E. 34

Set a drill to go $\frac{3}{8}$ of the way through a 2.5 cm thick sheet. How deep should the drill be set?

Find the slope of the line connecting points (6,9) and (7,1). Choose the correct answer: (A) $-\frac{1}{8}$ , (B) -8, (C) $\frac{1}{8}$ , (D) 8.

The employee pays 30% of \ $7,540 for insurance. Find the biweekly cost: Biweekly Insurance Cost$ =\ $[?]$

Calculate the bill for $1 \frac{3}{4}$ hours at a rate of \$80 per hour. Options: A. \$60 B. \$90 C. \$100 D. \$120 E. \$140

Solve for $w$ : $2w - 6 + 2(4w + 4) = -2(w + 8)$ . Simplify your answer.

Find the slope of the line connecting the points $(-9,-6)$ and $(3,-9)$ . Choices: (A) -4 (B) $-\frac{1}{4}$ (C) 4 (D) $\frac{1}{4}$

What is the distance between the handle and the blade if company policy requires it to be $1 \frac{1}{2}$ times 7 inches? A. $7 \frac{1}{2}$ inches B. $8 \frac{1}{2}$ inches C. 9 inches D. $10 \frac{1}{2}$ inches E. 11 inches

Find the intercepts of the line $y=4x+7$ . No rounding. $x$ -intercept: ( , $y$ -intercept: (

Solve the equation: $2 w - 6 + 2(4 w + 4) = -2(w + 8)$ .

How much clearance is needed for 5 layers of insulation that are $3 \frac{1}{2}$ inches thick each? Options: F. $10 \frac{1}{2}$ , G. $12 \frac{1}{2}$ , H. 16, J. $17 \frac{1}{2}$ , K. 19.

How much length should you add to a pipe if the joint is $3 \frac{1}{2}$ inches and the pipe extends $\frac{1}{4}$ into it? F. $\frac{1}{4}$ inch G. $\frac{7}{8}$ inch H. $1 \frac{1}{8}$ inches J. $1 \frac{1}{4}$ inches K. $1 \frac{3}{4}$ inches

Calculate the overtime pay for an employee with a normal rate of \ $16.50, where overtime is$ 1 \frac{1}{2}$ times the normal rate.

The employee pays 20% of \ $2,990 for health insurance. What is the biweekly deduction? Biweekly Insurance Cost$ =\ $[?]$