Solve the problem by integration.Find the area bounded by y = csc 3 x cot x, x = 
, x = 
, and y = 0.
A. 6
B. 
C. 
D. 4
Answer: B
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State the instructions of the function in words.f(t) = 
A. Multiply the independent variable by 2 and then subtract 8. Square this difference. Add 2 to the independent variable. Divide the first result by the second result. B. Multiply the independent variable by 2 and square the product. Then subtract 8 from the square. Add 2 to the independent variable. Divide the first result by the second result. C. Square the independent variable. Multiply the square by 2 and then subtract 8 from the result. Add 2 to the independent variable. Divide the first result by the second result. D. Subtract 8 from 2 and multiply this difference by the square of the independent variable. Add 2 to the independent variable. Divide the first result by the second result.
Provide an appropriate response.Use the max-min inequality to show that 1 ? 
? 2.
What will be an ideal response?
Evaluate the absolute value.|2|
A. 4 B. 0 C. 2 D. -2
Solve the problem.The relation between escape velocity, ve, and orbital velocity, vc, is described by the equation 
. If a spacecraft requires a velocity of 82,500 miles per hour in order to escape the gravitational pull of Planet A, what velocity is needed to travel in a circular orbit around Planet A? Round to the nearest hundredth.
A. 116,672.62 miles per hour B. 82,498.59 miles per hour C. 58,336.31 miles per hour D. 406.2 miles per hour