Find the value.If F(x, y) = ln (x2 + y2), find Fx(1, 3) and Fy(1, 3).
A. Fx(1, 3) = , Fy(1, 3) =
B. Fx(1, 3) = , Fy(1, 3) =
C. Fx(1, 3) = , Fy(1, 3) =
D. Fx(1, 3) = , Fy(1, 3) =
Answer: B
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Determine the constant of variation for the stated condition.h varies directly as f and inversely as g, and h = 5 when f = 55 and g = 99.
A. k =
B. k = 9
C. k = 11
D. k =
Find an equation of a parabola that satisfies the given conditions.Focus (-1, -4), directrix x = -9
A. (x + 4)2 = 16(y + 5) B. (y + 4)2 = 16(x + 1) C. (x + 1)2 = 16(y + 4) D. (y + 4)2 = 16(x + 5)
Solve the problem.When a ball with coefficient of restitution e is dropped from a height of h meters onto a large flat surface, the time t (in seconds) from the first impact until the ball stops bouncing is given by t =
.Find the time it takes a ball with coefficient of restitution 0.25 to stop bouncing if it is dropped from a height of 58.4 centimeters. (Round your answer to the nearest tenth.)
A. 2.1 sec B. 1.8 sec C. 18.4 sec D. 20.7 sec
Decompose into partial fractions.
A. +
B. -
C. -
D. -