Let's see choice D, the area of the larger square is equal to the sum of the squares of the smaller square and the four congruent triangles.

See the tooltip and what's this information for the first checkbox

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60 squared plus 32 squared is equal to x squared.

Our area squared is equal to a squared times b squared. a squared times d squared, plus c squared times b squared, plus c squared times d squared.

This distance squared plus this distance squared is going to equal that distance squared.

With this checkbox you can indicate if you want to see the popup when it is time to break. It will count down to zero, so you know how long this break will be.

Which is equal to secant squared.

It's equal to a squared b squared, plus a squared d squared, plus c squared b squared, plus c squared d squared, minus a squared b squared, minus 2abcd, minus c squared, d squared.

So 29.54 of 29.54 squared, B squared

A squared minus b squared, right?

This side squared plus that side squared is equal to hypotenuse squared, because this is a right triangle.

That's going to be 3y squared times negative 1 squared.

Miles per second squared. Per second squared.

Well this is x squared over y squared.

4x squared is 2x squared.

Well, it's just a squared plus b squared.

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This is equal to v squared over r squared times r, but this r cancels out with the r squared, so you're just left with v squared over r, and you're done!

The distance squared is going to be equal to this delta x squared, the change in x squared plus the change in y squared.

And then 32 plus 64 is 96 pi cm squared. So it's equal to 96 pi square cm is going to be a little over 300 square cm.

(The square root of) 5.21 squared, plus 29.03 squared.

The length of cx squared is the same thing as cx dot cx.

So the length of CX squared is the same thing as the length of X squared.

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AND YOU GET 19.6 h METER SQUARED PER SECOND SQUARED

Well we have one perfect square there, and we have another perfect square there.

Each square in the grid is a one by one centimeter square. So, all we have to do is add up the lengths of these blue segments, right over here.

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