Solve the problem.The minimum length L of a highway sag curve can be computed by L =
,where ?1 is the downhill grade in degrees (?1 < 0°), ?2 is the uphill grade in degrees (?2 > 0°), S is the safe stopping distance for a given speed limit, h is the height of the headlights, and ? is the alignment of the headlights in degrees. Compute L for a 55-mph speed limit, where
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Round your answer to the nearest foot.
A. 846 ft
B. 869 ft
C. 824 ft
D. 893 ft
Answer: A
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Find the zero of the linear function.f(x) = -3x + 4
A. -1
B. -
C. 1
D.
Write the equation that results in the desired transformation.The graph of y = x2, vertically stretched by a factor of 9
A. y = 9(x - 9)x2 B. y = (x - 9)2 C. y = 9x2 D. y = -9x2
Find the relative extrema of the function and classify each as a maximum or minimum.f(x) = -x3 + 15x2 - 72x + 3
A. Relative maximum: , relative minimum:
B. Relative minimum: , relative maximum:
C. Relative maximum:
D. Relative minimum:
Provide an appropriate response.A student was trying to solve the problem . The student knew that he should set
but was confused about whether or not he should set
, or 2 = 0 and
. How would you advise this student?
What will be an ideal response?