a.
To find: The percentage of people planned to skip the game.
The percentage of people planned to skip the game is
Given:
Super Bowl Preferences table:
Calculation:
The percentage of people planned to skip the game is the number of people planning to not watch over the total amount of people
In the table,
Total number of people
Then,
Conclusion:
The percentage of people planned to skip the game is
ii.
To find: The percentage of people were men who planned to skip the game.
The percentage of people were men who planned to skip the game is
Given:
Super Bowl Preferences table:
Concept Used:
Calculation:
In the table:
Number of people who were men, won’t watch =
Total number of people
Conclusion:
The percentage of people were men who planned to skip the game is
iii.
To find: The percentage of the men planned to skip the game.
The percentage of the men planned to skip the game is
Given:
Super Bowl Preferences table:
Calculation:
The percentage of the men planned to skip the game is men who didn’t watch over total men.
In the table:
Men who didn’t watch=
And total number of men
Conclusion:
The percentage of the men planned to skip the game is
d.
The percentage of the people who planned to skip the game were men.
The percentage of the people who planned to skip the game were men is
Given:
Super Bowl Preferences table:
Calculation:
Men who skip the game=
Total number who didn’t watch=
Conclusion:
The percentage of the people who planned to skip the game were men is
Chapter 10 Solutions
PRECALCULUS:GRAPHICAL,...-NASTA ED.
- 4. AP CalagaBourd Ten the g stem for 00 3B Quiz 3. The point P has polar coordinates (10, 5). Which of the following is the location of point P in rectangular coordinates? (A) (-5√3,5) (B) (-5,5√3) (C) (5√3,5) (D) (5√3,-5) 7A 6 2 3 4 S 元 3 داند 4/6 Polar axis -0 11 2 3 4 4 5л 3 Зл 2 11π 6 rectangular coordinates of K? The figure shows the polar coordinate system with point P labeled. Point P is rotated an angle of measure clockwise about the origin. The image of this transformation is at the location K (not shown). What are the (A) (-2,2√3) (B) (-2√3,2) (C) (2,-2√3) D) (2√3,-2) T 2arrow_forwardAP CollegeBoard 3B Quiz 1. 2. y AP PRECALCULUS Name: od to dove (or) slog mig Test Boc 2л The figure gives the graphs of four functions labeled A, B, C, and D -1 in the xy-plane. Which is the graph of f(x) = 2 cos¹x ? m -3 π y 2- 1 3 (A) A (B) B 2 A B C D D -1- -2- Graph of f -2 -1 3. 2- y' Graph of g 1 2 1 3 y = R 2/01 y = 1 + 1/2 2 3 4 5 y= = 1-777 2 (C) C (D) D Which of the following defines g(x)? The figure gives the graphs of the functions ƒ and g in the xy-plane. The function f is given by f(x) = tan-1 EVES) (A) (A) tan¹x+1 (B) tan¹ x + 1/ (C) tan¹ (2) +1 (D) tan¹() + (B) Vs) a I.arrow_forwardConsider the region below f(x) = (11-x), above the x-axis, and between x = 0 and x = 11. Let x; be the midpoint of the ith subinterval. Complete parts a. and b. below. a. Approximate the area of the region using eleven rectangles. Use the midpoints of each subinterval for the heights of the rectangles. The area is approximately square units. (Type an integer or decimal.)arrow_forward
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- Hello! Please Solve this Practice Problem Step by Step thanks!arrow_forwarduestion 10 of 12 A Your answer is incorrect. L 0/1 E This problem concerns hybrid cars such as the Toyota Prius that are powered by a gas-engine, electric-motor combination, but can also function in Electric-Vehicle (EV) only mode. The figure below shows the velocity, v, of a 2010 Prius Plug-in Hybrid Prototype operating in normal hybrid mode and EV-only mode, respectively, while accelerating from a stoplight. 1 80 (mph) Normal hybrid- 40 EV-only t (sec) 5 15 25 Assume two identical cars, one running in normal hybrid mode and one running in EV-only mode, accelerate together in a straight path from a stoplight. Approximately how far apart are the cars after 15 seconds? Round your answer to the nearest integer. The cars are 1 feet apart after 15 seconds. Q Search M 34 mlp CHarrow_forwardFind the volume of the region under the surface z = xy² and above the area bounded by x = y² and x-2y= 8. Round your answer to four decimal places.arrow_forward
- У Suppose that f(x, y) = · at which {(x, y) | 0≤ x ≤ 2,-x≤ y ≤√x}. 1+x D Q Then the double integral of f(x, y) over D is || | f(x, y)dxdy = | Round your answer to four decimal places.arrow_forwardD The region D above can be describe in two ways. 1. If we visualize the region having "top" and "bottom" boundaries, express each as functions of and provide the interval of x-values that covers the entire region. "top" boundary 92(x) = | "bottom" boundary 91(x) = interval of values that covers the region = 2. If we visualize the region having "right" and "left" boundaries, express each as functions of y and provide the interval of y-values that covers the entire region. "right" boundary f2(y) = | "left" boundary fi(y) =| interval of y values that covers the region =arrow_forwardFind the volume of the region under the surface z = corners (0,0,0), (2,0,0) and (0,5, 0). Round your answer to one decimal place. 5x5 and above the triangle in the xy-plane witharrow_forward
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