Graph the function y = g(x), given the graph of y = f(x). g(x) = f(2x)
A. 
B. 
C. 
D. 
Answer: D
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Give an appropriate answer.Using the following graph, find an Euler path that starts with vertex E.
A. No Euler path exists. B. E ? D ? A ? B ? C ? A ? F C. E ? D? A ? C ? B ? A ? F ? E ? B D. E ? F? A ? B ? C ? A ? D ? E
Solve the problem.Find an upper bound for the error in estimating 
using the Trapezoidal Rule with n = 4 steps.
A. 
B. 
C. 
D. 
Solve the problem.Suppose f(x) = 28.9 + 1.5 log(x + 1) models salinity of ocean water to depths of 
at a certain latitude. x is the depth in meters and f(x) is in grams of salt per kilogram of seawater. Approximate the salinity (to the nearest hundredth) when the depth is 572 meters.
A. 78.21 g/kg B. 81.21 g/kg C. -24.76 g/kg D. 33.04 g/kg
For the parametric equations given, use a graphing calculator to generate the curve over the stated interval for the parameter t. Use the window specified. Also, find a rectangular equation for the curve.x = t3 + 1, y = t3 - 5, for t in [-2, 2]
A. 
The rectangular equation for the curve is
y = - x - 6, for x in [-7, 9].
B. 
The rectangular equation for the curve is
y = - x2, for x in [-4, 4].
C. 
The rectangular equation for the curve is
y = x - 6, for x in [-7, 9].
D. 
The rectangular equation for the curve is
y = x3, for x in [-3, 1].