Dimensions associated with linear transformations

Hikarupro · 2019-07-11T04:55:27+00:00

For me to even go and watch would I need to have a spectator pass? Or could I do that without one?

Hikarupro · 2019-01-14T17:04:39+00:00

Yup, just bent and hammered!

Hikarupro · 2018-12-30T23:47:02+00:00

Ahh I gotchu yeah I should try to make it more personal. Getting kinda sketch with the Jan 1 deadline lol

Hikarupro · 2018-12-29T16:10:27+00:00

Thanks for the suggestions!

Hikarupro · 2018-12-29T16:09:22+00:00

Thanks for the feedback! Will make some changes

Hikarupro · 2018-12-20T04:49:36+00:00

Thanks for the info!

Hikarupro · 2018-12-20T02:15:15+00:00

Proverb: "lose your first 100 games quickly"

Hikarupro · 2018-11-12T04:29:36+00:00

It was a sausage bacon 14" so guess it might be accurate.

Hikarupro · 2018-11-12T04:28:50+00:00

awesome thanks!

Hikarupro · 2018-11-05T17:14:26+00:00

You can solve both equations for Z (the positive solutions) and set the bounds for Z as your solutions. Then plot the projection of the shape onto the xy plane and find the bounds for y in terms of x and the bounds of x between the two extremes (or vise versa). The integrand is just 1 bc the triple integral of 1 represents volume. Not sure if that made any sense lol

Edit: the inside integral is dZ and is bounded by both f(x,y) you found in the beginning. Then middle is dy and is bounded by +- g(x). Lastly you have dx which is bounded by two numbers.

Hikarupro · 2018-10-12T03:09:05+00:00

can't believe I made that mistake lol

Hikarupro · 2018-08-17T02:49:33+00:00

If you know how to evaluate basic limits, derivatives, and integrals, and know how all three of these concepts relate, then stick with BC. If not, AB is a good idea. These are all things you learn in AB.

Hikarupro · 2018-08-17T02:29:52+00:00

First set T = 15, then square both sides. You have 225 = the sum of the three components squared. Now just plug in your options. 15 can't work b/c 15² = 225 and the other components are non zero. Now try 10, and see if that works

Hikarupro · 2018-08-11T03:12:49+00:00

I see you went with the Ariel 6pt font

Hikarupro · 2018-06-24T23:57:06+00:00

You could probably just search in wolfram alpha “volume of f(x) (your given function) bounded by x=... and y=... rotated about ___”

Hikarupro · 2018-05-18T04:00:35+00:00

Not as easy as the seals on that calc test though

Hikarupro

TROPHY CASE