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 = t2, y = 
+ 4, for t in [0, 4]
A. 
The rectangular equation for the curve is
y = 
x + 1, for x in [0,16].
B. 
The rectangular equation for the curve is
y = 
+ 1, for x in [0,16].
C. 
The rectangular equation for the curve is
y = x2 + 1, for x in [0,2].
D. 
The rectangular equation for the curve is
y = 
+ 4, for x in [0,16].
Answer: D
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Divide.0.58 ÷ (2)
A. 1.29 B. 12.9 C. 0.29 D. 2.9
An object attached to a coiled spring is pulled down a distance a from its rest position and then released. Assuming that the motion is simple harmonic with period T, write an equation that relates the displacement d of the object from its rest position after t seconds. Also assume that the positive direction of the motion is up.a = 5;
T = 10 seconds
A. d = 5 cos (10t)
B. d = -5 cos 
C. d = -5 cos (10t)
D. d = 5 cos 
Solve the equation. First simplify the expression by combining like terms.-4(-8x - 8) + 7(7 - 2x) = (16 + 19x)
A. {97} B. {-33} C. {81} D. {65}
Evaluate as requested.A graph of a function g is shown below. Find g(0).
A. -2 B. 2 C. 1 D. -1