finding unknown side length of triangle problem below vvvv and also telling whether it is a pythagorean triple.
|dw:1380078680951:dw|
the 8 is actually 8(square root)2
Try applying the Pythagorean theorem to it (a^2+b^2=c^2), where a and b are the lengths of the two sides, and c is the length of the hypotenuse. In this case, a and b are equal therefore you can change the equation to 2a^2=c^2 . Substitute in the c-value, and rearrange to solve for a (the x-value in your diagram).
all im given is that the one side is \[8\sqrt{2}\]
could it be that your two sides are sort(32)
which means that you have sqrt(4^2 * 2)
stupid auto-correct put it as sort LOL
You can substitute \[8\sqrt{3} \]into the c-value. \[2a^2=(8\sqrt{3})^2\] If you sqrt the right side, you'll get \[2a^2=(8\sqrt{3})^2\] = 64(3) = 192 Then rearrange to solve for a.
its 2 squared but thanks i got it
or square root 2*
Join our real-time social learning platform and learn together with your friends!