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Cold

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Questions

The following questions were asked by visitors named Cold.

Using the Fundamental theorem of Calculus find the derivative of F(x) = sec(3x) + ∫ [e^-(t^(2))] Integral from ( 0 to tan(3x) ) f(x) = sec(x) f'(x)= sec(x)tan(x) and according to the fundamental ToC, u plug the x value of the integral into the the t value...
6 years ago
Please verify my answer. Find the average value of the function f(x) = x√(1+2x) on the interval [0,4] Favg = 1/(b-a) ∫ from a to b of f(x) dx = 1/(4-0) ∫ x√(1+2x) dx = 1/4 ∫ x(1+2x)^(1/2) dx = 1/4 [ (x^(2))/2 (2/3) (1+2x)^(3/2)] = 1/4 [ ∫b -∫a] = 1/4 [ 14...
6 years ago

Answers

The following answers were posted by visitors named Cold.

1. No one in my family could slice it with even our sharpest knife. Nor were we able to cut off a piece, even with a saw! 2. In keeping with your company's money-back guarantee, please return my payment; the total including shipping and handling is $29.95...
8 years ago
density (p)= m/V V= m/p V Al = ? m Al = 2000g p Al = 2.70g/cm3 Plug info into this equation: V= m/p and you should get 740.74 cm3 as the volume.
8 years ago
Alright so, = 1/(4-0) ∫ x√(1+2x) dx u = 1+2x du = 2 dx 1/2 du = x = 1/4 [ (u-1)/2 (u)^(1/2) (2)] du = 1/4 [ u^(3/2) - u^(1/2)] du = 1/4 [ (2/5)(1+2x)^(5/2) - (2/3)(1+2x)^(3/2)] = (1/10)(1+2x)^(5/2) - (1/6)(1+2x)^(3/2) + C Then, [ ∫b -∫a] 198/10 + 2/30 = 2...
6 years ago
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