Solve the problem.Find a curve through the point (0, 5) whose length integral, 0 ? x ? 1, is L = 
A. y = 2x + 5
B. y = x
C. y = x2
D. y = x2 + 5
Answer: D
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Find the value.If F(x, y) = ex sinh y, find Fx(-2, 0) and Fy(-2, 0).
A. Fx(-2, 0) = e-2, Fy(-2, 0) = 0 B. Fx(-2, 0) = e-2, Fy(-2, 0) = e-2 C. Fx(-2, 0) = 0, Fy(-2, 0) = 0 D. Fx(-2, 0) = 0, Fy(-2, 0) = e-2
Solve the problem.The formula 
models the safe maximum speed, v, in miles per hour, at which a car can travel on a curved road with radius of curvature, r, in feet. A highway crew measures the radius of curvature at an exit ramp as 360 feet. What is the maximum safe speed?
A. 27 mph B. 35 mph C. 36 mph D. 30 mph
Graph the given functions on the same rectangular coordinate system. Describe how the graph of g is related to the graph of f.f(x) = x2, g(x) = x2 + 1
A. g shifts the graph of f vertically down 1 unit
B. g shifts the graph of f vertically down 1 unit
C. g shifts the graph of f vertically up 1 unit
D. g shifts the graph of f vertically up 1 unit
Solve the problem.Find the producer's surplus if the supply function of some item is given by 
Assume that supply and demand are in equilibrium at 
A. 17,200 B. 19,800 C. 12,700 D. 18,900