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].
Answer: C
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Reduce the equation to one of the standard forms.
Write the equation of the graph in its final position.The graph of y = is vertically stretched by a factor of 9. This graph is then reflected across the x-axis. Finally, the graph is shifted 0.47 units downward.
A. y = 9 - 0.47
B. y = 9 - 0.47
C. y = 9
D. y = -9 - 0.47
Find the intersection of the given intervals.(-10, 0) ? [-2, 10]
A. (0, 10] B. (-10, -2] C. (-10, 10] D. [-2, 0)
Simplify the expression and write the answer without negative exponents.(7x-8)(-6x-7)
A. -42x15
B.
C. -42x56
D. 42x56