10 percent of 11.50 is 1.15. Subtract that from 11.50 and you would get 10.35. The sale price would be $10.35
The Pythagorean theorem is the idea that the sum of the two legs which are both squared is equal to the hypotenuse's length squared.
*<em>look at the image I attached for a better explanation</em>
By looking at the picture, we are missing the leg's length, and by using the Pythagorean theorem, we get the equation

Thus the <u>missing side length is 12 cm</u>
Hope that helps!
Answer:

Step-by-step explanation:
Given

Required
Solve

The expression can be split to:





So, we have:


Rewrite as:



M= 1 y intercept is 0 I think
Howdy, I took the test and the answer is 1296


.
=)