How do you solve for BOTH of the legs in a right triangle when only the hypotenuse is given?
Only if both legs of a right triangle are the same length is it possible to solve it.
But if you are given two angles...
You can use trig if one more angle is given to ye. :-)
^Then we have a different situation
I guess @leximakayla should just post her problem so we can help her better.
|dw:1363264972147:dw| if all you have is a hypot length, there are an infinite number of leg lengths that will satisfy it, but we can give a range or interval
I guarantee you the user is NOT confused at this point.
then the legs are the same length
Not really. The legs are of the same length if and only if we have two 45 degree angles.
hold on ill post a pic
Yes, I was just about to suggest that...again
number 16
:)
OK, that one is simply the Pythagorean Theorem.
Except the 16th.
No, you can still use Pythagorean Theorem for the 16th
Actually, the 16th one too.
Yeah. :-P
yes, but how do you use the pythagorean theorem when both legs are missing? thats the part i dont understand
Both legs are of the same length.
\[x^2 + x^2 = 6^2\]
\[a^2 + b^2 = c^2\] a = x = b c = 6 \[x^2 + x^2 = 6^2\] \[2x^2 = 36\] Finish solving for x
\[x = \sqrt{18}\]
Which equals \[\sqrt{9 \times 2}\] which equals \[\sqrt{9} \times \sqrt{2}\] Which equals...?
\[3\sqrt{2?}\]
Well, without the question mark under the radical :P
i didnt mean to put that :)
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