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Laabri

CAASPP Grade 11 Math

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Last updated 5 days ago
71 Nsɛmmisa
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Asemmisa {{asɛmmisaAhyɛnsode}}
1.

Select the expression that is equivalent to ({m^2}-25).

Asemmisa {{asɛmmisaAhyɛnsode}}
2.

Select an expression that is equivalent to \sqrt{3^8}.

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3.

Enter an expression equivalent to

using the fewest number of possible terms.

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4.

When a transversal intersects a pair of parallel lines it will create two pairs of alternate exterior angles.

Ricky claims the angles within each pair are congruent to each other, but not congruent to either angle in the other pair.

Part A

Draw a transversal through the point that supports Ricky's claim or circle NONE if there is not a situation to support the claim.

Part B

Draw a transversal through the point that refutes Rickey's claim, or circle NONE if there is not a situation to refute the claim.

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5.

Which inequality represents all possible solutions of -6n<-12?

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6.

Consider this right triangle.

Enter the ratio equivalent to sin(B).

Cheryl claims that any irrational number squared will result in a rational number.

Select from the following options for both Part A and Part B:

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7.

Part A

Choose one of the given options that is an irrational number that when squared will result in a rational number.

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8.

Part B

Choose one of the given options that when squared will result in an irrational number.

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9.

A train travels 250 miles at a constant speed (x), in miles per hour.

Enter an equation that can be used to find the speed of the train, if the time to travel 250 miles is 5 hours.

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10.

Fill in above the numbers to create a line plot for the given percent chances of rain in different cities.

65, 65, 70, 70, 80, 80, 80, 80, 85, 95, 95, 95, 100

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11.

The formula for the rate at which water is flowing is R=\frac{V}{t}, where

  • R is the rate

  • V is the volume of water measured in gallons (g), and

  • t is the amount of time, in seconds (s), for which the water was measured.

Select an appropriate measurement unit for the rate.

Emily is solving the equation 2(x+9) = 4(x+7)+2. Her steps are shown.

Part A

Select the first step in which Emily made an error.

Part B

Select the solution to Emily's original equation.

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12.

Part A

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14.

A store sells used and new video games. New video games cost more than used video games. All used video games cost the same. All new video games also cost the same.

Omar spent a total of $84 on 4 used video games and 2 new video games. Sally spent a total of $78 on 6 used video games and 1 new video game. Janet has $120 to spend.

Enter the number of used video games Janet can purchase after she purchases 3 new video games.

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15.

Shade the region of the graph that contains the solution set of the system of linear inequalities.

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16.

Use the circle below to answer the question.

The circle is centered at point C. Line segment PQ is parallel to SR. What is the measure of angle QPS?

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17.

Choose the ordered pair that is a solution to the equation represented by the graph.

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18.

Consider this solution to a problem.

Problem: -4(6-y)+4=-4

Step 1: -24-4y+4=-4

Step 2: -20-4y=-4

Step 3: -4y=16

Step 4: y=-4

In the first response box, enter the number of the step where the mistake is made.

In the second response box, enter the correct solution to the problem.

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19.

Consider a sequence whose first five terms are: -1/75, -0.5, 0.75, 2, 3.25

Which function (with domain all integers n \geq 1) could be used to define and continue this sequence?

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20.

Write an expression equivalent to \frac{b^{11}}{b^4} in the form b^m.

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21.

Nina has some money saved for a vacation she has planned.

  • The vacation will cost of total of $1600.

  • She will put $150 every week into her account to help pay for the vacation.

  • She will have enough money for the vacation in 8 weeks.

If Nina was able to save $200 a week instead of $150 a week, how many fewer weeks would it take her to save enough money for the vacation?

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22.

Consider parallelograms ABCD with point X at the intersection of diagonal segments AC and BD.

Evelyn claims that ABCD is a square. Select all statements that must be true for Evelyn's claim to be true.

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23.

A student earns $7.50 per hour at her part-time job. She wants to earn at least $200.

Enter an inequality that represents all of the possible numbers of hours (h) the student could work to meet her goal. Enter your response in the first response box.

Enter the least whole number of hours the student needs to work in order to earn at least $200. Enter your response in the second response box.

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24.

Michael took 12 tests in his math class. His lowest test score was 78. His highest test score was 98. One the 13th test, he earned a 64. Categorize whether the value of each statistic for his test scores increased, decreased, or could not be determined when the last test score was added.

  • Standard Deviation

  • Median

  • Mean

  • Increased

  • Decreased

  • Could Not Be Determined

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25.

Emma is standing 10 feet away from the base of a tree and tries to measure the angle of elevation to the top. She is unable to get an accurate measurement, but determines that the angle of elevation is between 55 degrees and 75 degrees.

Determine whether each value given is a reasonable estimate for the tree height. Categorize each height as Reasonable or Not Reasonable.

  • 4.2 feet

  • 14.7 feet

  • 24.4 feet

  • 33.9 feet

  • 39.1 feet

  • 58.7 feet

  • Reasonable

  • Not Reasonable

Emily has a gift certificate for $10 to use at an online store. She can purchase songs for $1 each or episodes of TV shows for $3 each. She wants to spend exactly $10.

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Asemmisa {{asɛmmisaAhyɛnsode}}
27.

Part B

Plot all possible combinations of songs and TV shows Emily can purchase.

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28.

Consider this right triangle.

Determine whether each expression can be used to find the length of side RS.

Categorize each expression as Yes of No.

  • 35\cdot \sin(R)

  • 21\cdot \tan(T)

  • 35\cdot \cos(R)

  • 21\cdot \tan(R)

  • Yes

  • No

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29.

Given the function y=3{x^2}-12x+9,

  • Plot a point on the coordinate grid to show each x-intercept of the function.

  • Plot a point on the coordinate grid to show the minimum value of the function.

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30.

Mike earns $6.50 per hour plus 4% of his sales.

Enter an equation for Mike's total earnings, E, when he works x hours and has a total of y sales, in dollars.

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31.

The basketball team sold t-shirts and hats as a fund-raiser. They sold a total of 23 items and made a profit of $246. They made a profit of $10 for every t-shirt they sold and $12 for every hat they sold.

Determine the number of t-shirts and the number of hats the basketball team sold.

Enter the number of t-shirt in the first response box.

Enter the number of hats in the second response box.

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32.

Enter an expression equivalent to $(16x^3y^4-6x^5z^2)+(-13x^3y^4+3x^5z^2+4x^2y^5)-(2x^5z^2+3x^2y^5)$ using the fewest number of possible terms.

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33.

Enter the value for $x$ that makes the equation true: $14x-3(2x-2)=13-6x$.

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34.

Choose the domain for which each function is defined.

All real numbers

$x\ne 0$

$x\ne 4$

$x\ne -4$

$f(x)=\frac{x+4}{x}$

$f(x)=\frac{x}{x+4}$

$f(x)=x(x+4)$

$f(x)=\frac{4}{x^2+8x+16}$

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35.

Click the table to indicate whether each equation has no real solution, one real solution, or infinitely many real solutions.

English glossary:
Infinitely Many: descriptive term referring to the fact all the points on the line are solutions to all equations

No Real Solution

One Real Solution

Infinitely Many Real Solutions

$\frac{5}{20x}=\frac{1}{4x}$

$3x=4+5x$

$\sqrt{2x+3}+6=0$

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36.

This graph shows linear equations $y=f(x)$ and $y=g(x)$.
Coordinate plane showing the lines f(x) and g(x) intersecting at (−3, 2).
Enter the solution to the equation $f(x)-g(x)=0$.

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37.

The equation $f(x)=(x+4)(x+2)(x-1)$ represents the function $f(x)$, and the table represents the function $g(x)$.

$x$

$g(x)$

−4

0

−3

2

−2

0

−1

0

0

8

1

30

Select all of the roots that are shared by both functions.

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38.

The viewing screen of a television set is a rectangle 1.77 times as wide as it is tall. Enter an equation to determine the area of the viewing screen ($a$), in square inches, when the screen is 28 inches tall.

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39.

Select the expression that is equivalent to $(x+5)^2-(x^2+2x-15)$.

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40.

Which equation includes the minimum or maximum value of $f$ as a number that appears in the equation?

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41.

Enter the value of $x$ that makes the equation true: $\sqrt{x-3}+4=7$.

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42.

A student solved $\frac{3}{x-4}=\frac{x}{7}$ in six steps, as shown.


Step 1: $3=\frac{x(x-4)}{7}$
Step 2: $21=x(x-4)$
Step 3: $21=x^2-4x$
Step 4: $0=x^2-4x-21$
Step 5: $0=(x-7)(x+3)$
Step 6: $x=-3,\ x=7$

Which statement is an accurate interpretation of the student’s work?

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43.

Dave and Karen both work in a warehouse. Dave can fill 3 trucks with boxes in 50 minutes. Karen can fill 5 trucks with boxes in 72 minutes. Enter an equation that can be used to find the time, $m$, in minutes, it would take Dave and Karen working together to fill 20 trucks with boxes.

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44.

This graph represents the equation $y=\frac{4}{x+1}$.
Graph of y = 4/(x + 1)
How many ordered pairs $(x,y)$ for $-4<x<0$ satisfy this equation?

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45.

Select the appropriate box to identify each expression as having either a rational or irrational product.

Rational

Irrational

$\sqrt{4}\cdot\sqrt{4}$

$\sqrt{8}\cdot\sqrt{8}$

$4\cdot\sqrt{4}$

$4\cdot\sqrt{8}$

$8\cdot\sqrt{4}$

$8\cdot\sqrt{8}$

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46.

The area of a rug is 2 square yards.

  • 1 yard (yd) is 3 feet (ft).

  • 1 foot is 12 inches (in).

  • 1 inch is 2.54 centimeters (cm).

Select an expression that would convert the area of the rug into square centimeters.

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47.

Samantha is covering a cylinder with colored paper. The label wraps around every surface of the cylinder. To calculate the total surface area, she uses the following formula: $a=2\pi r^2+2\pi rh$. Which of the following equations is equivalent to the given equation when solved for the height, $h$?

English glossary: label: cover

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48.

The area of a square dining table can be written as $x^2 + 2x + 1$. Enter the expression for the length of one side of the table, in terms of $x$.

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49.

A student simplifies the expression $\sqrt[5]{7^3}\cdot\sqrt[3]{7^2}$, as shown:

  1. $7^{\frac{3}{5}}\cdot 7^{\frac{2}{3}}$

  2. $7^{\left(\frac{3}{5}\cdot\frac{2}{3}\right)}$

  3. $7^{\frac{6}{15}}$

Select the statement that best explains the student’s work.

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50.

In the given figure, quadrilateral ABCD is a rectangle, and quadrilateral ACED is a parallelogram. Quadrilateral ABCD is a rectangle and quadrilateral ACED is a parallelogram. Triangles ABC and DCE are shaded. Ted claims that the two shaded triangles must be congruent. Is Ted’s claim correct? Include all work and/or reasoning necessary to either prove the triangles congruent or to disprove Ted’s claim.

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51.

A bookstore is offering a 25% discount for a new book during a two-week sale. After the sale, the book will sell for the regular price of $32.00. The store has a total of 200 copies of the book. If all of the copies of this book are sold, what is the number of discounted books that the store sells to make a total of $5440.00?

English glossary:

discount: lowered price;

sale: event when prices are lowered.

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52.

Select the appropriate box to identify each expression as having either a rational or irrational sum.

Rational

Irrational

$\sqrt{16}+5$

$5.2+\sqrt{3}$

$2\sqrt{2}+(-2)$

$\frac{1}{5}+0.875$

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53.

Determine whether each equation in the table represents the graph of the function shown. Select Yes or No for each equation.

Coordinate graph of a downward-opening parabola with vertex at (−5, 4).

Yes

No

$f(x)=-(x+5)(x-4)$

$f(x)=-x^2-10x-21$

$f(x)=-(x+3)(x+7)$

$f(x)=-(x+5)^2+4$

$f(x)=-x^2-10x-29$

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54.

Select the expression that is equivalent to $(2x+3)^2-(x+1)(2x+3)$.

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55.

Select an expression that is equivalent to $\sqrt[5]{2^3}\cdot\sqrt[5]{2^4}$.

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56.

Which equation of $f(x)$ reveals the minimum or maximum value of $f(x)$ without changing the form of the equation?

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57.

Determine if each equation is true for all values of $x$.

Select Yes or No for each equation.

Yes

No

$4^{2x} = 8^x$

$3^{5x} = 5^{3x}$

$1000^x = 10^{3x}$

$e^{3x} \cdot e^{2x} = e^{5x}$

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58.

An outlier in a data set is significantly smaller than the rest of the data. The outlier is removed from the data set.

Select whether the value of each statistic for the data set increases, decreases, or cannot be determined when the outlier is removed.

English glossary:

outlier: Value far from most others in a set of data

set: Collection of elements having specific properties in common

Increases

Decreases

Cannot Be Determined

Mean

Median

Standard Deviation

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59.

A hardware store charges $35 for 14 feet of chain. Use the average cost per foot of chain to fill in the missing values.

For 4 feet, the total cost is $ .

For 10 feet, the total cost is $ .

For a total cost of $48.00, the number of feet of chain purchased is .

English glossary:

hardware: things (such as tools or parts of machines) that are made of metal

feet : the plural of foot (12 inches)

chain : a series of usually metal links or rings that are connected to each other in a line and used for supporting heavy things

average : is a number that is calculated by adding quantities together and then dividing the total by the number of quantities

missing : means not there.

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60.

Which equation has no real solutions?

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61.

The depth of a river changes after a heavy rainstorm. Its depth, in feet, is modeled as a function of time, in hours. Consider this graph of the function.

Graph titled Depth of River. The horizontal axis is Time (hours), marked from 0 to 24 in increments of 3. The vertical axis is Depth (feet), marked from 0 to 24 in increments of 3. The curve rises from about 8 feet at hour 0 to a peak of about 21 feet at hour 18, then declines slightly.

Enter the average rate of change for the depth of the river, measured as feet per hour, between hour 9 and hour 18. Round your answer to the nearest tenth.

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62.

A manager needs to rent a meeting room. This function can be used to determine the cost of renting the room, where t is the number of hours the room is rented.

f(1)= 100

f(t)= f(t−1)+20

Use the function to complete the fill-in-the-blank, indicating the cost of renting the room for each of the first 4 hours.

For 1 hour, the cost is $ .

For 2 hours, the cost is $ .

For 3 hours, the cost is $ .

For 4 hour, the cost is $ .

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63.

Data distributions are shown for the texting trends of people in different age groups.

Two graphs showing texting trends by time of day. For people ages 13 to 19, the distribution rises gradually to a peak and then drops sharply. For people ages 20 and up, the distribution rises sharply to a peak and then declines gradually. Both graphs have Number of Texts on the vertical axis and Time of Day on the horizontal axis.

Which summary statistics should be used to compare the two data sets and why?

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64.

Given the formula $T = 2\pi\sqrt{\frac{L}{g}}$ where

  • $T$ represents the period for one oscillation of a simple pendulum,

  • $L$ represents the length of the pendulum in meters, and

  • $g$ represents the acceleration due to gravity in meters per second squared.

Which is an appropriate measurement unit for the period of one oscillation?

English glossary:

oscillation: swing from one side to another and back

pendulum: stick with a weight at the bottom that swings back and forth

acceleration: act of moving faster

gravity: the natural force that pulls things down

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65.

Match each recursive function with the equivalent explicit function.

$f(n)=-2n-4;\ n\geq 1$

$f(n)=-4n+2;\ n\geq 1$

$f(n)=-4n-2;\ n\geq 1$

$f(1)=-6$
$f(n)=f(n-1)-2;\ n\geq 2$

$f(1)=-6$
$f(n)=f(n-1)-4;\ n\geq 2$

$f(1)=-2$
$f(n)=f(n-1)-4;\ n\geq 2$

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66.

Multiply and combine like terms to determine the product of these polynomials: $2x^2(4x-7xy+5)(3y-2)$. Enter your result in the response box.

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67.

Consider the following right triangle.
Right triangle ABC with a right angle at B. Side AB is x + 3, side BC is 2x + 5, and side AC is 3x + 2.
Select the ratio equivalent to $\cos(C)$.

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68.

Match each recursive function with the equivalent explicit function.

Draggable itemarrow_right_altAde a ɛne no hyia

$f(1)=18;\ f(n)=f(n-1)+12;\ n\geq 2$

arrow_right_alt

$f(n)=12+6n,\ n\geq 1$

$f(1)=1;\ f(n)=6f(n-1);\ n\geq 2$

arrow_right_alt

$f(n)=6+12n,\ n\geq 1$

$f(1)=1;\ f(n)=12f(n-1);\ n\geq 2$

arrow_right_alt

$f(n)=6^{(n-1)},\ n\geq 1$

$f(1)=18;\ f(n)=f(n-1)+6;\ n\geq 2$

arrow_right_alt

$f(n)=12^{(n-1)},\ n\geq 1$

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69.

Enter an expression equivalent to $(3x^2-4x+5)-(8x^2-x)+(5xy-4)$ using the fewest number of possible terms.

English glossary:
fewest: the smallest amount

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70.

This expression defines a function that models the future population, in millions, of a country after $y$ years: $11.8(1.082)^y$. Which expression represents the country’s population after $m$ months?

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71.

Select the domain for which each function is defined.

All real numbers

$x\ne 4$

$x\le 4$

$x\ge 4$

$f(x)=\sqrt{4-x}$

$f(x)=\sqrt[3]{x+4}$

$f(x)=\frac{x^2}{x-4}$

$f(x)=\frac{\sqrt{x-4}}{x^3}$

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13.

Part B

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26.

Part A

Create an equation to show the relationship between the number of songs, x, Emily can purchase and the number of episodes of TV shows, y, she can purchase.

x + y =

Other answer choices:
6
8
0
3
7
9
1
5
4
10
2