Graph y = f(x) and y = |f(x)| in the standard viewing rectangle. Determine the x-intercept for the graph of y = |f(x)|.y = 3 - 6x
A.
x-intercept is -0.5.
B.
x-intercept is 0.5.
C.
x-intercept is 0.
D.
x-intercept is 0.
Answer: B
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Write a formula for the general term (the nth term) of the geometric sequence.-3, -9, -27, -81, -243, . . .
A. an = -3(3n) B. an = a1 + 3n C. an = -3(3)n - 1 D. an = -3(3)n
Simplify.(x2y5)(x7y8)
A. x14y16 B. x9y14 C. x13y16 D. x9y13
Rotate the axes so that the new equation contains no xy-term. Discuss the new equation.31x2 + 10xy + 21y2 -144 = 0
A. ? = 45°
x'2 = -4y'
parabola
vertex at (0, 0)
focus at (0, -)
B. ? = 45°
y'2 = -4x'
parabola
vertex at (0, 0)
focus at (-, 0)
C. ? = 30° +
= 1
ellipse
center at (0, 0)
major axis is y'-axis
vertices at (0, ±3)
D. ? = 36.9° +
= 1
ellipse
center at (0, 0)
major axis is x'-axis
vertices at (±3, 0)
Use transformations to graph the function.f(x) = - + 1
A.
B.
C.
D.