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OOOOOh, I know where I went wrong know. Thanks so much.
Hey guys. I can't seem to figure out this question. Here she is.
Find the coordinates (x(bar), y(bar), z(bar)) of the centroid of the region which lies below the surface
I have an assignment to do in Maplesoft, I am not sure how to do some of the questions. Here's one for example.
The position of a particle in space at any time t > 0 (in seconds) is given by
x(t) = 22. 5 e^t, y(t) = 16 cosh(3t), z(t) = 4 sinh(2t) (in meters).
(a) Use the commands diff and fsolve to find the time t when the particle first reach
the speed of 190 m/s.
(b) Use the command eval to find the initial speed of the particle.
anyone got any ideas? I am not sure how to enter it in. Thanks.
I am guessing integration by parts, but I am stuck.
anyone?
Let D be a planar region and let
Express the double integral as an iterated integral with the order of integration
reversed.
The question is a sum of two integrals. I am suppose to give the answer as a single double integrals with the order reversed
I am still lost, anyone have any ideas?
Anyone? I still don't understand what to do.
I understand I need to treat Y as a constant if I integrate with respect to X but I am still confused on how to do it. Should I pretend Y is a random number if I integrate w.r.t X?
I am having some troubles with double integration. Mainly with integrating with respect to x and y. This is a problem I have.
where D is a rectangular region described by 0<x<ln(9) and 16<y<32. Are there are tricks that will make integrating easier with more than 1 variable?
Ahhh, I totally forgot about that thanks. So I think the final answer is ln(5/4).
I am stuck on this question, here she is.
Finally the integral I get is
ln(5x+4) - ln(4x+5)
I am confused on the part where I sub in ∞ into the ln's. I get the form ∞ - ∞, I am not sure what to do with this.
I figured it out.
I am stuck on this integral, not sure how to solve it.
Improper Integral type II. I am not sure how to integrate it.
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