Exam 5: Integration

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Express Express   as a limit. as a limit.

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Answer true or false. If Answer true or false. If   and   then  and Answer true or false. If   and   then  then Answer true or false. If   and   then

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Answer true of false: The average value of f(x) = 5x9 on the interval [-5, 5] is 0.

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Answer true or false. 5 + 25 + 125 + 625 can be expressed in sigma notation as Answer true or false. 5 + 25 + 125 + 625 can be expressed in sigma notation as   . .

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Answer true or false. For ∫\int (1 + sin x)6 cos x dx a good choice for u is (1 + sin x)6.

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Evaluate Evaluate   . .

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Simplify. ln(e-4x ) =

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Find the area under the curve Find the area under the curve   over the interval [0, 3]. over the interval [0, 3].

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Find g'x) if Find g'x) if   . .

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Express Express   in sigma notation with k = 5 as the lower limit. in sigma notation with k = 5 as the lower limit.

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Answer true or false. Answer true or false.   is negative. is negative.

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A particle moves with a velocity of v(t) meters per second along an s-axis. Find the displacement that the particle travels during the period 0 ≤\le t ≤\le 4. v(t) = e t + 6.

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Estimate the area under the curve Estimate the area under the curve   by dividing the interval [4, 8] into 4 subintervals of equal length and constructing rectangles over the intervals. (Assume the graph goes through the midpoint of each rectangle.) by dividing the interval [4, 8] into 4 subintervals of equal length and constructing rectangles over the intervals. (Assume the graph goes through the midpoint of each rectangle.)

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Find the area under the curve y = -(x + 7)(x - 5) and above the x-axis.

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Answer true or false. Answer true or false.

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Given f(x) =3x. Use the rectangle method to approximate the area on the range [0, 5] using 4 rectangles. (Assume the graph goes through the midpoint of each rectangle.)

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A projectile is launched vertically upward from the ground with an initial velocity of 64 feet per second. When is the projectile 48 feet above the ground?

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Evaluate Evaluate   . .

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Answer true or false. Using the rectangle method to approximate the area under f(x) = 4x4 on [0.75, 5.75] with n = 4 yields 8,153. (Assume the graph goes through the midpoint of each rectangle.)

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Evaluate Evaluate   . .

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