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Problem 30201

A small rectangular glass tile has a length of $6 \sqrt{2} \mathrm{~cm}$ and a width of $\sqrt{38} \mathrm{~cm}$ . Determine the area of the tile.

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Problem 30202

6
A ladder leans against a brick wall. The foot of the ladder is 6 feet from the wall. The ladder reaches a height of 15 feer on the wall. Frod to the nearest degree, the angle the ladder makes with the wall. Round to the nearest whole number. Show all work for full credit. $\square$

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Problem 30203

$y+7=-2(x-1)$
Click to select points on the graph.

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Problem 30204

What is the length of the altitude of the equilateral triangle below? A. 5 B. 50 C. $10 \sqrt{3}$ D. 10 E. 1 F. $5 \sqrt{3}$

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Problem 30205

4. SpongeBob wants to go to point $D$ from point $A$ on an island. He can swim to any point $C$ on the beach. He can swim at $4 \mathrm{~km} / \mathrm{hr}$ and run at $5 \mathrm{~km} / \mathrm{hr}$ . (a) Find analytically the location of $C$ between $B$ and $D$ that will take the least amount of time. (b) Find the time it would take to swim from A to C and then run from C to D using the result of ) (c) Find the time it would take if Spongebob swam from A to B, and then run from B to D (d) Find the time if Spongebob swam directly from A to D, and compare the results with those of (b) and (c).

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Problem 30206

Solve each triangle. 11) 13) 12) $C \underbrace{133^{\circ} 27^{\circ}}_{A} 27 \mathrm{~A}$

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Problem 30207

15
Type the correct answer in the box. If necessary, use / for the fraction bar and reduce the fraction.
Complete the statement.
If $\cos \theta=\frac{3}{5}$ and $\theta$ is in quadrant IV, $\sin 2 \theta=$ $\square$

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Problem 30208

Question Given $g(x)=-2 x-1$ , find $g(-1)$ .

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Problem 30209

H.w Read The methad discussed in this file and use it to reduce the PDE: $y u_{x}+u_{y}=x$ to canonical form, and oblain the general solution

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Problem 30210

Work out the value of $w$ in this equality: $9^{3} \times 9^{2} \times 9^{w}=9^{42}$

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Problem 30211

kid's ride at Story Book Park has a diameter of 6 m and 8 boats around the outside. If the oats are numbered in order, how far is it directly from the 1st boat to the 4th boat? Round our answer to two decimal places. (4 marks)

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Problem 30212

What is the value of $c$ in the equality below? $\frac{6}{6 \times 6 \times 6 \times 6 \times 6}=6^{c}$

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Problem 30213

3. A tea kettle is taken off of the stove and is cooling on the countertop for 10 minutes. $\mathrm{H}^{\prime}(t)$ , a differentiable function, represents the rate at which the temperature is changing, measured in degrees Celsius per minute, and $t$ is measured in minutes. \begin{tabular}{|c|c|c|c|c|c|} \hline $t(\mathrm{~min})$ & 0 & 2 & 5 & 9 & 10 \\ \hline $H^{\prime}(t)\left({ }^{\circ} \mathrm{C} / \mathrm{min}\right)$ & -2.1 & -1.8 & -1.6 & -1.2 & -0.8 \\ \hline \end{tabular} (c) If the temperature of the tea in the kettle was $96^{\circ} \mathrm{C}$ when it was taken off the stove, what is the temperature after 10 minutes?

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Problem 30214

Use the roster method to list the elements in the set. $\{x \mid x$ is a whole number less than 5 $\}$ $\left.\{1,2,3,4\}^{\text {the }}\right\}$ $\{0,1,2,3,4\}$ $\{6,7,8, \ldots\}$ None of the Above $\{\ldots, 2,3,4\}$

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Problem 30215

The value of an investment (in dollars) after $t$ years is gives by $A(t)=100(1.03)^{t}$
Find the average rate of change of the value (in dollars per year) over the first 5 years, that is, on the interval $[0,5]$ .
Round to the nearest cent, and do not include the units or a dollar sign; just type in a qumber.

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Problem 30216

PDF w/o expl
8. Slide \#8 10 pts possible
A 790 N student stands in the middle of a frozen pond having a radius of 4.9 m . He is unable to get to the other side because of a lack of friction between his shoes and the ice. To overcome this difficulty, he throws his 3.5 kg physics textbook horizontally toward the north shore at a speed of $6.6 \mathrm{~m} / \mathrm{s}$ .
The acceleration of gravity is $9.81 \mathrm{~m} / \mathrm{s}^{2}$ . How long does it take him to reach the south shore?
Answer in units of s. Answer in units of s.
Your response...

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Problem 30217

1. A basketball team consists of some quards and six forwards. If there are 420 ways to select two guards and three forwards to the starting line-up, then the number of quards on the team is $\qquad$
2. A coach must choose the 5 starters for a basketball team from 6 males and 5 females. If there must be at least two of each gender in the starting line-up, the number of different groups of players that can be chosen is $\qquad$
3. A sports store has jerseys representing the seven Canadian NHL teams and the eight Canadian CFL teams. Five of these jerseys have to be chosen for display in a store window. The store owner decides to choose three NHL and two CFL jerseys. These jerseys will be arranged in a row in the store window. The number of displays that can be made by choosing the jerseys and then arranging them in the window is $\qquad$
4. How many arrangements of the word POPPIES can be made
If the first letter is $P$ and the next one is not $P$ .

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Problem 30218

10. Solve the equation $4(2 x-9)=3 x+4$ a. -32 b. $-32 / 5$ c. $40 / 3$ d. 8

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Problem 30219

1. Dion drives a hovercraft at 40 miles per hour on the Mississippi River. How far does Dion travel in 15 minutes?
Dion travels $\square$ miles in 15 minutes.

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Problem 30220

Which set of side lengths represents a triangle with 3 lines of reflectional symmetry? 3,4,5 3, 6, 9 5, 5, 5 $5,10,5$

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Problem 30221

Managed Favorites PCPS Desktop Home TBC: Read Watch Le... reference_media.pdf Restore pages Microsoft Edge closed while you open.
The table shows the scores of two teams at the end of the first half of a trivia challenge. \begin{tabular}{|c|c|} \hline Team & Points Scored \\ \hline Bobcats & $2 x-7$ \\ \hline Huskies & $5 x-3$ \\ \hline \end{tabular}
How many more points did the Huskies score than the Bobcats? $\qquad$ point(s) $\qquad$ () Need help with this question?

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Problem 30222

Math $6-1$
Three members of a teen hiking group hiked $\frac{3}{5}$ of the entire Appalachian trail. The hikers took turns carrying a backpack of supplies. If each teen carried the backpack the same distance, what part of the total distance did each hiker carry the backpack?
In this problem, the numerator is the same number as the $\square$ So the answer will be a $\square$ Each hiker carried the backpack for $\square$ of the total trail distance. Intro Done

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Problem 30223

(7). Find the angle $A$ in the triangle with the given sides. $a=4.5, b=3.5, c=6.5$

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Problem 30224

A)
A farm has two cylindrical silos for storing grain as shown.
Silo A
Silo B
How much greater is the volume, in cubic feet, of the larger silo than the smaller silo?
Use 3.14 for pi. Show your work. (3 points)
The volume of Silo $A$ is: $\qquad$ ift $t^{3}$ .
The volume of Silo B is $\qquad$ $f t^{3}$
The volume of Silo $A$ is $\square$ cubic feet larger than the volume of the Silo B. $33,912.0$ $20,347.2$ : $\mathbf{6 , 7 8 2 . 4}$ 27, 129.6 $13,564.8$

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Problem 30225

2. Line Segment $A B$ has endpoints $A(-10,4)$ and $B(-6,2)$ . What is the equation of the perpendicular bisector of $A B$ . (Need to use midpoint formula, slope formula and point slope form to answer this question)

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Problem 30226

wo points are shown. $(-8,13)$ and $(-6,3)$ Which of the following correctly shows how to find the slope of the line that passes through the points given? $m=\frac{13-3}{-8-(-6)}=\frac{10}{-2}=-5$ $m=\frac{-6-(-8)}{13-3}=\frac{2}{10}=\frac{1}{5}$ $m=\frac{13-3}{-6-(-8)}=\frac{10}{2}=5$ $m=\frac{-8-(-6)}{13-3}=\frac{-2}{10}=-\frac{1}{5}$

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Problem 30227

Calculate the fluid intake in milliliters $(\mathrm{mL})$ for the following food items. Please fill in each blank. If the item is not included in $1 \& \mathrm{O}$ , then write 0 . Assume - a soup bowl holds 4 oz , - a Jell-o cup holds 2 oz, - a glass holds 8 oz .
Calculate the mL , for each item below, that would be included in the patient's intake. $1 / 2$ bowl tomato soup = $\square$ mL
1 lime Jell-o cup = $\square$ mL $1 / 2$ quart iced tea $=$ $\square$ mL
1 glass water = $\square$ mL
2 bagels $=$ $\square$ mL
TOTAL $=$ $\square$ mL

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Problem 30228

FUZZIE || 1: Find the GCF: 12 & 26 answer choices A: B: C: 4 2 1 2: Find the LCM: D: Et F: 14 35 28 5&7 G: H I: 5 12 7 3: Find the GCF: 14 & 35 4: Find the LCM: 4 & 12 Type the 4- letter code into the answer box. All CAPS, no spaces.

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Problem 30229

$5 \quad 5 x-7=2(x+1)$ $63(x-2)=9(x+2)$ $73 x-4=2 x+8-5 x$ $83(8-4 x)=34-11 x$

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Problem 30230

$6.57 \mathrm{~g}=\ldots \mathrm{mcg}$

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Problem 30231

The average American gets a haircut every 37 days. Is the average smaller for college students? The data below shows the results of a survey of 13 college students asking them how many days elapse between haircuts. Assume that the distribution of the population is normal. $42,30,26,24,26,40,42,29,23,27,24,29,32$
What can be concluded at the the $\alpha=0.01$ level of significance level of significance? a. For this study, we should use t-test for a population mean 0 b. The null and alternative hypotheses would be: $H_{0}$ : $\mu 0$ E $\square$ $\square$ $0^{6}$ $0^{6}$
0 $0^{6}$ c. The test statistic $\square$ $\left.t^{2}\right)^{2}=$ (please show your answer to 3 decimal places.) $\square$ d. The p -value $=$ $\square$ (Please show your answer

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Problem 30232

Problem Statement: Cumulative Sum for Multiple Queries Problem Description: You are given an array of integers arr[] of size $n$ . You need to answer multiple range sum queries. For each query, you will be asked to return the sum of elements in the subarray from index I to index $r$ (both inclusive). You need to process these queries efficiently.
Input: - An array arr[] of integers with size $n$ . - An integer $q$ representing the number of queries. - For each query, you are given two integers / and $r$ , where you need to return the sum of elements in the subarray arr[l...r].
Output: - For each query, print the sum of elements from index I to r (inclusive).
Example Test Cases: Example 1: Input: arr $=[1,2,3,4,5]$ Number of Queries: 3 02 14 04 Output: 6 14 15

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Problem 30233

A triangle has two sides of lengths 5 and 12 . What value could the length of the third side be? Check all that apply. A. 9 B. 17 C. 5 D. 7 E. 19 F. 11

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Problem 30234

(4)) Shanti has 32 toys and 40 erasers to divide into prize bags for her friends. Shanti wants each prize bag to have the same number of toys and the same number of erasers. 4) What is the greatest number of prize bags Shanti can make? 41) Use the number pad to enter your answer in the box. (4) The greatest number of prize bags Shanti can make is $\square$

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Problem 30235

167. A $0,0200 \mathrm{M}$ solution of methylamine, $\mathrm{CH}_{3} \mathrm{NH}_{2}$ , has a $\mathrm{pH}=11.40$ . Calculate the $\mathrm{K}_{\mathrm{b}}$ for methylamine. $\begin{array}{l} \mathrm{CH}_{3} \mathrm{NH}_{2}+\mathrm{H}_{2} \mathrm{O}(\mathrm{l}) \frac{\mathrm{CH}_{3} \mathrm{NH}_{3}^{+}}{\mathrm{O}}+\frac{\mathrm{OH}^{-}}{\mathrm{O}} \\ 0.0200 \mathrm{M} \end{array}$

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Problem 30236

1) $\begin{array}{l} -x+y=-1 \\ x+3 y=-11 \end{array}$ 2) $\begin{array}{l} x+3 y=3 \\ 3 x-2 y=-2 \end{array}$ 3) $\begin{array}{l} -x-2 y=-5 \\ 2 x-3 y=-18 \end{array}$ 4) $\begin{array}{l} y=6 x-11 \\ -2 x-3 y=-7 \end{array}$ 5) $\begin{array}{l} x=3 y+1 \\ 2 x+4 y=12 \end{array}$

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Problem 30237

阵, Complete the table for the function $y=3^{x}$ . \begin{tabular}{|c|c|} \hline $x$ & $y$ \\ \hline-1 & $\square$ \\ \hline 0 & $\square$ \\ \hline 1 & $\square$ \\ \hline 2 & $\square$ \\ \hline \end{tabular}
Now, graph the function.

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Problem 30238

Assume the annual rate of change in the national debt of a country (in billions of dollars per year) can be modeled by the function $D^{\prime}(t)=848.18+816.08 t-151.95 t^{2}+17.76 t^{3}$ where $t$ is the number of years since 1995. By how much did the debt increase between 1996 and $2007 ?$
The debt increased by $\$ 72,270.55$ billion. (Round to two decimal places as needed.)

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Problem 30239

7.) $a x=b y=c z=\frac{3}{5} \quad a b+b c+c a=75 a b c \quad x+y+z=$ ?

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Problem 30240

Multiple Choice 1 point
If each edge of a cube is tripled, how many times greater will the total surface area become? 3. 9 54 27 6

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Problem 30241

Solve the inequality and graph the solution. $2 \geq \frac{p}{2}-1$
Plot the endpoints. Select an endpoint to change it from closed to open. Select the middle of the segment, ray, or line to delete it. Submit

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Problem 30242

Hasan placed 6 square unit tiles inside a figure as shown. He said the area of the figure is less than 6 square units.
Complete the statement about Hasan's claim. CLEAR CHECK
Hasan is $\square$ because the tiles $\square$ overlap when they cover the figure.

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Problem 30243

$\lim_{x \rightarrow 8^{-}} \frac{3p(x) - 2x}{15 - 3x} = ?$
Given that as $x$ approaches 8 from the left, the value of $p(x)$ approaches 2, and as $x$ approaches 8 from the right, the value of $p(x)$ approaches 3.

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Problem 30244

Question 67
A client's intake was the following: - $11 / 4$ cup of coffee $(1$ cup $=4 \mathrm{oz})=$ $\square$ mL - 4 oz cranberry juice = $\square$ mL - $11 / 2$ bowls of chicken broth $(1$ bowl $=8 \mathrm{oz})=$ $\square$ mL - $41 / 2$ glasses of water ( 1 glass $=6$ oz $)=$ $\square$ mL - The client voided urine as follows: $360 \mathrm{~mL}, 120 \mathrm{~mL}, 300 \mathrm{~mL}$ , and 225 mL
Calculate the client's intake and output in mL . a. Intake: $\square$ mL b. Output: $\square$ mL

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Problem 30245

The lunch special at Maya's Restaurant is a sandwich, a drink and a dessert. There are 3 sandwiches, 4 drinks, and 1 dessert to choose from. How many lunch specials are possible?

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Problem 30246

A ball dropped from 256 feet bounces up $\frac{1}{4}$ of its fall height. What height on the third bounce?

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Problem 30247

Solve the system using Gaussian elimination: $\begin{array}{rr} x+2y+4z= & 14 \\ -x+3y+4z= & 8 \\ x+y-5z= & -20 \end{array}$ Find the solution as an ordered triple.

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Problem 30248

The Smithsons traveled $\frac{1}{3}$ of the distance to Dallas, covering 126 miles. What is the total distance?

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Problem 30249

Convert $4.22 \mathrm{oz}$ to kilograms. How many kg is that?

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Problem 30250

Find the derivative $f^{\prime}\left(\frac{\pi}{4}\right)$ for the function $f(x)=\sin x(2+\cos x)$ .

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Problem 30251

Graph the solution set and write it in interval notation for: $2 \leq 3b - 3 < 6$ .

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Problem 30252

Multiply and divide fractions, express answers in lowest terms or as mixed numbers. Also, compare plug diameters and calculate areas.

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Problem 30253

1. Shantel studied for 20 minutes and is $\frac{1}{4}$ done. How much longer will she study?
2. Damon has added $\frac{3}{4}$ of the ingredients with 6 added. How many more does he need to finish?

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Problem 30254

Solve the system using Gaussian elimination and backward substitution:
$\begin{array}{rr} x+2y+4z= & 11 \\ -x+3y+3z= & -2 \\ x+y-5z= & -6 \end{array}$
Is the solution unique, infinite, or nonexistent?

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Problem 30255

An oil firm has a $10\%$ success rate. Find the probability of hitting oil on the first well and missing the second, and at least one hit in two wells.

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Problem 30256

Graph the solution set and express it in interval notation for the inequality: $2 \leq 3b - 3 < 6$ .

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Problem 30257

Solve for $y$ in the equation $w=\frac{x-y}{2}-z$ . What is $y$ ? A. $y=x-(2 w+z)$ B. $y=2(w+z)-x$ C. $y=2 w+z-x$ D. $y=x \quad 2(w, \quad z)$

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Problem 30258

Solve the equation: $-4(3+x)+\frac{3}{4}=-4(x+3)$ .

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Problem 30259

Two ships leave a port. One sails at $48^{\circ}$ , 12 knots; the other at $138^{\circ}$ , 22 knots. Distance apart after 1.5 hours?

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Problem 30260

Solve the system: -25x - 33y - z = 28 -40x - 55y - 2z = 52 30x + 33y + z = -8 Choose A (one solution), B (infinitely many), or C (no solution).

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Problem 30261

How many minutes to fill a 1-gallon bucket if water drips at 41 drops/min and there are 15,000 drops in a gallon?

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Problem 30262

Which equation correctly isolates $x$ from $-f x - g = h$ ? A. $x=\frac{h+g}{f}$ B. $x=\frac{9-h}{-j}$ C. $x=\frac{h+g}{-f}$ D. $x=\frac{h y}{-y^{2}}$

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Problem 30263

Two ships leave a port at the same time. After 1.5 hours, how far apart are they if one sails at 24 knots and the other at 26 knots?

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Problem 30264

Two ships leave a port. First sails at $47^{\circ}$ , 12 knots; second at $137^{\circ}$ , 14 knots. Distance apart after 1.5 hours?

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Problem 30265

Find the perimeter of a rectangle with length $\frac{5}{x-4}$ ft and width $\frac{2}{x}$ ft.

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Problem 30266

Harry sold portraits for \$15 each and sketches for \$5 each. If he sold 6 portraits and 13 sketches, how much did he earn?

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Problem 30267

Two docks are 2591 ft apart. From dock A, the bearing to a reef is $63^{\circ} 22^{\prime}$ , and from dock B, it's $333^{\circ} 22^{\prime}$ . Find the distance from dock A to the reef (round to nearest integer).

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Problem 30268

Find $\frac{d y}{d x}$ for $y=\sin x-\cos 3 x$ at $x=45^{\circ}$ .

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Problem 30269

Find the new coordinates of the point $(2,-6)$ after applying the transformations $R_{270^{\circ}}$ and then $r_{\mathrm{y} \text{-axis}}$ .

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Problem 30270

Find $\left.\frac{d y}{d x}\right|_{45^{\circ}}$ for $y=\sin x-\cos 3 x$ .

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Problem 30271

Find the distance from dock A to a coral reef given docks A and B are $2593 \mathrm{ft}$ apart with bearings $61^{\circ} 28^{\prime}$ and $331^{\circ} 28^{\prime}$ . Round to the nearest integer.

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Problem 30272

A hot-water bottle has 763 g of water at 73°C. How many kJ of heat transfers to sore muscles if it cools to 37°C?

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Problem 30273

Two ships leave a port: one at $N 30^{\circ} 50^{\prime} E$ at 20.6 mph and another at $59^{\circ} 10^{\prime} E$ at 12.3 mph. Find their distance apart after 2 hours. Round to the nearest mile.

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Problem 30274

Calculate $10 \times 5$ .

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Problem 30275

Find the value of $\frac{2 x-2}{3-3 x}$ for $x \neq 1$ . Choose from: a. -1 b. $\frac{2}{3}$ c. $-\frac{2}{3}$ d. $-\frac{2}{3 x}$ .

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Problem 30276

Find the next two numbers in the sequence: $1, 1 \frac{3}{4}, 2 \frac{1}{2}, 3 \frac{1}{4}$ .

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Problem 30277

Next two numbers in the sequence: $7.5, 8.75, 10, 11.25$ . What are they?

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Problem 30278

Find the distance from City A to City C, given bearings and travel times. Round to the nearest mile.

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Problem 30279

Cari turunan $f^{\prime}(x)$ dari fungsi $f(x)=\sin ^{2} x+\cos 3 x$ .

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Problem 30280

How many joules are in a bag of chips labeled $245 \mathrm{Cal}$ ?

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Problem 30281

Calculate $-2 \frac{9}{10} \div \frac{1}{3}$ .

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Problem 30282

Divide 2 by 315 using long division without decimals: $\frac{2}{315}$ .

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Problem 30283

Find the height of a stone face on a mountain, given angles of elevation of $28^{\circ}$ and $31^{\circ}$ from 800 feet away.

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Problem 30284

Find the composition of the functions $f(x)=x^{2}$ and $g(x)=x-3$ : compute $f(g(x))$ .

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Problem 30285

Add the numbers 456,791 and 265,513.

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Problem 30286

Find the derivative of $y=\sin 3x - \cos 3x$ at $x=45^{\circ}$ .

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Problem 30287

Solve these problems: f. $12 \div \frac{7}{8}$ g. $1 \frac{2}{3}+\left(-\frac{2}{5}\right)$ h. $\frac{4}{7}-\left(-\frac{3}{8}\right)$ i. $-4.05+3.18$

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Problem 30288

What is the final temperature of a 50.0 g glass piece after absorbing 5275 J of heat, starting at 20.0°C with a specific heat of 0.50 J/g°C?

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Problem 30289

Find the distance between marinas at $P(4,2)$ and $Q(8,12)$ on a map where 1 unit = 1 km. Choices: A. 14 km B. $2 \sqrt{29}$ km C. 6 km D. $2 \sqrt{5}$ km

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Problem 30290

Calculate $1 \frac{2}{3} + \left(-\frac{2}{5}\right)$ and $\frac{4}{7} - \left(-\frac{3}{8}\right)$ .

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Problem 30291

Find the perimeter of trapezoid $ABCD$ with vertices $A(-2,4)$ , $B(2,4)$ , $C(4,-3)$ , and $D(-2,-3)$ .

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Problem 30292

Find the length $l$ of a rectangle with area $25 \mathrm{in}^2$ and width $w = 10 \mathrm{in}$ . Use $A = l w$ .

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Problem 30293

Find the specific heat of a $4.11 \mathrm{~g}$ silicon sample that rises by $3.8^{\circ} \mathrm{C}$ with $11.1 \mathrm{~J}$ added.

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Problem 30294

Find the length $l$ of a rectangle with area $A=25 \mathrm{in}^2$ for widths $w=10$ and $w=15$ inches.

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Problem 30295

Convert $9.75 \times 10^{5} \mathrm{cal}$ to kJ.

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Problem 30296

Find the derivative of the function $f(x)=\sqrt{x} \cos^{3} x$ . What is $f^{\prime}(x)$ ?

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Problem 30297

How many bags of chips provide $14.6 \times 10^{3} \mathrm{~kJ}$ of energy to store $1 \mathrm{lb}$ of body fat?

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Problem 30298

Find point J if D is the midpoint of HJ, with D at $(-3,4)$ and H at $(9,-6)$ . Where is J? A. $(-15,14)$ B. $(21,-16)$ C. $(3,-1)$ D. $(6,-2)$

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Problem 30299

Elsa, Chau, and Manuel served 105 orders total. Elsa served 5 more than Chau, and Manuel served 3 times Chau. Find their orders.

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Problem 30300

Find the length $l$ of a rectangle with area $25 \mathrm{in}^{2}$ for widths $w = 10$ in and $w = 15$ in. Rearrange $A = lw$ .

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Solve

Problem 30201

A small rectangular glass tile has a length of 62 cm6 \sqrt{2} \mathrm{~cm}62​ cm and a width of 38 cm\sqrt{38} \mathrm{~cm}38​ cm. Determine the area of the tile.

Problem 30202

6A ladder leans against a brick wall. The foot of the ladder is 6 feet from the wall. The ladder reaches a height of 15 feer on the wall. Frod to the nearest degree, the angle the ladder makes with the wall. Round to the nearest whole number. Show all work for full credit. □\square□

Problem 30203

y+7=−2(x−1)y+7=-2(x-1)y+7=−2(x−1)Click to select points on the graph.

Problem 30204

What is the length of the altitude of the equilateral triangle below? A. 5 B. 50 C. 10310 \sqrt{3}103​ D. 10 E. 1 F. 535 \sqrt{3}53​

Problem 30205

Problem 30206

Solve each triangle. 11) 13) 12) C133∘27∘undefinedA27 AC \underbrace{133^{\circ} 27^{\circ}}_{A} 27 \mathrm{~A}CA133∘27∘​​27 A

Problem 30207

15Type the correct answer in the box. If necessary, use / for the fraction bar and reduce the fraction.Complete the statement.If cos⁡θ=35\cos \theta=\frac{3}{5}cosθ=53​ and θ\thetaθ is in quadrant IV, sin⁡2θ=\sin 2 \theta=sin2θ= □\square□

Problem 30208

Question Given g(x)=−2x−1g(x)=-2 x-1g(x)=−2x−1, find g(−1)g(-1)g(−1).

Problem 30209

H.w Read The methad discussed in this file and use it to reduce the PDE: yux+uy=xy u_{x}+u_{y}=xyux​+uy​=x to canonical form, and oblain the general solution

Problem 30210

Work out the value of www in this equality: 93×92×9w=9429^{3} \times 9^{2} \times 9^{w}=9^{42}93×92×9w=942

Problem 30211

kid's ride at Story Book Park has a diameter of 6 m and 8 boats around the outside. If the oats are numbered in order, how far is it directly from the 1st boat to the 4th boat? Round our answer to two decimal places. (4 marks)

Problem 30212

What is the value of ccc in the equality below? 66×6×6×6×6=6c\frac{6}{6 \times 6 \times 6 \times 6 \times 6}=6^{c}6×6×6×6×66​=6c

Problem 30213

Problem 30214

Problem 30215

Problem 30216

Problem 30217

Problem 30218

10. Solve the equation 4(2x−9)=3x+44(2 x-9)=3 x+44(2x−9)=3x+4 a. -32 b. −32/5-32 / 5−32/5 c. 40/340 / 340/3 d. 8

Problem 30219

1. Dion drives a hovercraft at 40 miles per hour on the Mississippi River. How far does Dion travel in 15 minutes?Dion travels □\square□ miles in 15 minutes.

Problem 30220

Which set of side lengths represents a triangle with 3 lines of reflectional symmetry? 3,4,5 3, 6, 9 5, 5, 5 5,10,55,10,55,10,5

Problem 30221

Problem 30222

Problem 30223

(7). Find the angle AAA in the triangle with the given sides. a=4.5,b=3.5,c=6.5a=4.5, b=3.5, c=6.5a=4.5,b=3.5,c=6.5

Problem 30224

Problem 30225

2. Line Segment ABA BAB has endpoints A(−10,4)A(-10,4)A(−10,4) and B(−6,2)B(-6,2)B(−6,2). What is the equation of the perpendicular bisector of ABA BAB. (Need to use midpoint formula, slope formula and point slope form to answer this question)

Problem 30226

Problem 30227

Problem 30228

FUZZIE || 1: Find the GCF: 12 & 26 answer choices A: B: C: 4 2 1 2: Find the LCM: D: Et F: 14 35 28 5&7 G: H I: 5 12 7 3: Find the GCF: 14 & 35 4: Find the LCM: 4 & 12 Type the 4- letter code into the answer box. All CAPS, no spaces.

Problem 30229

55x−7=2(x+1)5 \quad 5 x-7=2(x+1)55x−7=2(x+1) 63(x−2)=9(x+2)63(x-2)=9(x+2)63(x−2)=9(x+2) 73x−4=2x+8−5x73 x-4=2 x+8-5 x73x−4=2x+8−5x 83(8−4x)=34−11x83(8-4 x)=34-11 x83(8−4x)=34−11x

Problem 30230

6.57 g=…mcg6.57 \mathrm{~g}=\ldots \mathrm{mcg}6.57 g=…mcg

Problem 30231

Problem 30232

Problem 30233

A triangle has two sides of lengths 5 and 12 . What value could the length of the third side be? Check all that apply. A. 9 B. 17 C. 5 D. 7 E. 19 F. 11

Problem 30234

Problem 30235

Problem 30236

Problem 30237

阵, Complete the table for the function y=3xy=3^{x}y=3x. \begin{tabular}{|c|c|} \hlinexxx & yyy \\ \hline-1 & □\square□ \\ \hline 0 & □\square□ \\ \hline 1 & □\square□ \\ \hline 2 & □\square□ \\ \hline \end{tabular}Now, graph the function.

Problem 30238

Problem 30239

7.) ax=by=cz=35ab+bc+ca=75abcx+y+z=a x=b y=c z=\frac{3}{5} \quad a b+b c+c a=75 a b c \quad x+y+z=ax=by=cz=53​ab+bc+ca=75abcx+y+z= ?

Problem 30240

Multiple Choice 1 pointIf each edge of a cube is tripled, how many times greater will the total surface area become? 3. 9 54 27 6

Problem 30241

Solve the inequality and graph the solution. 2≥p2−12 \geq \frac{p}{2}-12≥2p​−1Plot the endpoints. Select an endpoint to change it from closed to open. Select the middle of the segment, ray, or line to delete it. Submit

Problem 30242

Hasan placed 6 square unit tiles inside a figure as shown. He said the area of the figure is less than 6 square units.Complete the statement about Hasan's claim. CLEAR CHECKHasan is □\square□ because the tiles □\square□ overlap when they cover the figure.

Problem 30243

lim⁡x→8−3p(x)−2x15−3x=?\lim_{x \rightarrow 8^{-}} \frac{3p(x) - 2x}{15 - 3x} = ?limx→8−​15−3x3p(x)−2x​=?Given that as xxx approaches 8 from the left, the value of p(x)p(x)p(x) approaches 2, and as xxx approaches 8 from the right, the value of p(x)p(x)p(x) approaches 3.

Problem 30244

Problem 30245

The lunch special at Maya's Restaurant is a sandwich, a drink and a dessert. There are 3 sandwiches, 4 drinks, and 1 dessert to choose from. How many lunch specials are possible?

Problem 30246

A ball dropped from 256 feet bounces up 14\frac{1}{4}41​ of its fall height. What height on the third bounce?

Problem 30247

Solve the system using Gaussian elimination: x+2y+4z=14−x+3y+4z=8x+y−5z=−20 \begin{array}{rr} x+2y+4z= & 14 \\ -x+3y+4z= & 8 \\ x+y-5z= & -20 \end{array} x+2y+4z=−x+3y+4z=x+y−5z=​148−20​ Find the solution as an ordered triple.

Problem 30248

The Smithsons traveled 13\frac{1}{3}31​ of the distance to Dallas, covering 126 miles. What is the total distance?

Problem 30249

A small rectangular glass tile has a length of $6 \sqrt{2} \mathrm{~cm}$ and a width of $\sqrt{38} \mathrm{~cm}$ . Determine the area of the tile.

6
A ladder leans against a brick wall. The foot of the ladder is 6 feet from the wall. The ladder reaches a height of 15 feer on the wall. Frod to the nearest degree, the angle the ladder makes with the wall. Round to the nearest whole number. Show all work for full credit. $\square$

$y+7=-2(x-1)$
Click to select points on the graph.

What is the length of the altitude of the equilateral triangle below? A. 5 B. 50 C. $10 \sqrt{3}$ D. 10 E. 1 F. $5 \sqrt{3}$

Solve each triangle. 11) 13) 12) $C \underbrace{133^{\circ} 27^{\circ}}_{A} 27 \mathrm{~A}$

15
Type the correct answer in the box. If necessary, use / for the fraction bar and reduce the fraction.
Complete the statement.
If $\cos \theta=\frac{3}{5}$ and $\theta$ is in quadrant IV, $\sin 2 \theta=$ $\square$

Question Given $g(x)=-2 x-1$ , find $g(-1)$ .

H.w Read The methad discussed in this file and use it to reduce the PDE: $y u_{x}+u_{y}=x$ to canonical form, and oblain the general solution

Work out the value of $w$ in this equality: $9^{3} \times 9^{2} \times 9^{w}=9^{42}$

What is the value of $c$ in the equality below? $\frac{6}{6 \times 6 \times 6 \times 6 \times 6}=6^{c}$

10. Solve the equation $4(2 x-9)=3 x+4$ a. -32 b. $-32 / 5$ c. $40 / 3$ d. 8

1. Dion drives a hovercraft at 40 miles per hour on the Mississippi River. How far does Dion travel in 15 minutes?
Dion travels $\square$ miles in 15 minutes.

Which set of side lengths represents a triangle with 3 lines of reflectional symmetry? 3,4,5 3, 6, 9 5, 5, 5 $5,10,5$

(7). Find the angle $A$ in the triangle with the given sides. $a=4.5, b=3.5, c=6.5$

2. Line Segment $A B$ has endpoints $A(-10,4)$ and $B(-6,2)$ . What is the equation of the perpendicular bisector of $A B$ . (Need to use midpoint formula, slope formula and point slope form to answer this question)

$5 \quad 5 x-7=2(x+1)$ $63(x-2)=9(x+2)$ $73 x-4=2 x+8-5 x$ $83(8-4 x)=34-11 x$

$6.57 \mathrm{~g}=\ldots \mathrm{mcg}$

阵, Complete the table for the function $y=3^{x}$ . \begin{tabular}{|c|c|} \hline $x$ & $y$ \\ \hline-1 & $\square$ \\ \hline 0 & $\square$ \\ \hline 1 & $\square$ \\ \hline 2 & $\square$ \\ \hline \end{tabular}
Now, graph the function.

7.) $a x=b y=c z=\frac{3}{5} \quad a b+b c+c a=75 a b c \quad x+y+z=$ ?

Multiple Choice 1 point
If each edge of a cube is tripled, how many times greater will the total surface area become? 3. 9 54 27 6

Solve the inequality and graph the solution. $2 \geq \frac{p}{2}-1$
Plot the endpoints. Select an endpoint to change it from closed to open. Select the middle of the segment, ray, or line to delete it. Submit

Hasan placed 6 square unit tiles inside a figure as shown. He said the area of the figure is less than 6 square units.
Complete the statement about Hasan's claim. CLEAR CHECK
Hasan is $\square$ because the tiles $\square$ overlap when they cover the figure.

$\lim_{x \rightarrow 8^{-}} \frac{3p(x) - 2x}{15 - 3x} = ?$
Given that as $x$ approaches 8 from the left, the value of $p(x)$ approaches 2, and as $x$ approaches 8 from the right, the value of $p(x)$ approaches 3.

A ball dropped from 256 feet bounces up $\frac{1}{4}$ of its fall height. What height on the third bounce?

Solve the system using Gaussian elimination: $\begin{array}{rr} x+2y+4z= & 14 \\ -x+3y+4z= & 8 \\ x+y-5z= & -20 \end{array}$ Find the solution as an ordered triple.

The Smithsons traveled $\frac{1}{3}$ of the distance to Dallas, covering 126 miles. What is the total distance?

Convert $4.22 \mathrm{oz}$ to kilograms. How many kg is that?

Find the derivative $f^{\prime}\left(\frac{\pi}{4}\right)$ for the function $f(x)=\sin x(2+\cos x)$ .

Graph the solution set and write it in interval notation for: $2 \leq 3b - 3 < 6$ .

1. Shantel studied for 20 minutes and is $\frac{1}{4}$ done. How much longer will she study?
2. Damon has added $\frac{3}{4}$ of the ingredients with 6 added. How many more does he need to finish?

Solve the system using Gaussian elimination and backward substitution:
$\begin{array}{rr} x+2y+4z= & 11 \\ -x+3y+3z= & -2 \\ x+y-5z= & -6 \end{array}$
Is the solution unique, infinite, or nonexistent?

An oil firm has a $10\%$ success rate. Find the probability of hitting oil on the first well and missing the second, and at least one hit in two wells.

Graph the solution set and express it in interval notation for the inequality: $2 \leq 3b - 3 < 6$ .

Solve for $y$ in the equation $w=\frac{x-y}{2}-z$ . What is $y$ ? A. $y=x-(2 w+z)$ B. $y=2(w+z)-x$ C. $y=2 w+z-x$ D. $y=x \quad 2(w, \quad z)$

Solve the equation: $-4(3+x)+\frac{3}{4}=-4(x+3)$ .

Two ships leave a port. One sails at $48^{\circ}$ , 12 knots; the other at $138^{\circ}$ , 22 knots. Distance apart after 1.5 hours?

Which equation correctly isolates $x$ from $-f x - g = h$ ? A. $x=\frac{h+g}{f}$ B. $x=\frac{9-h}{-j}$ C. $x=\frac{h+g}{-f}$ D. $x=\frac{h y}{-y^{2}}$

Two ships leave a port. First sails at $47^{\circ}$ , 12 knots; second at $137^{\circ}$ , 14 knots. Distance apart after 1.5 hours?

Find the perimeter of a rectangle with length $\frac{5}{x-4}$ ft and width $\frac{2}{x}$ ft.

Two docks are 2591 ft apart. From dock A, the bearing to a reef is $63^{\circ} 22^{\prime}$ , and from dock B, it's $333^{\circ} 22^{\prime}$ . Find the distance from dock A to the reef (round to nearest integer).

Find $\frac{d y}{d x}$ for $y=\sin x-\cos 3 x$ at $x=45^{\circ}$ .

Find the new coordinates of the point $(2,-6)$ after applying the transformations $R_{270^{\circ}}$ and then $r_{\mathrm{y} \text{-axis}}$ .

Find $\left.\frac{d y}{d x}\right|_{45^{\circ}}$ for $y=\sin x-\cos 3 x$ .

Find the distance from dock A to a coral reef given docks A and B are $2593 \mathrm{ft}$ apart with bearings $61^{\circ} 28^{\prime}$ and $331^{\circ} 28^{\prime}$ . Round to the nearest integer.

Two ships leave a port: one at $N 30^{\circ} 50^{\prime} E$ at 20.6 mph and another at $59^{\circ} 10^{\prime} E$ at 12.3 mph. Find their distance apart after 2 hours. Round to the nearest mile.

Calculate $10 \times 5$ .