I'm confused, can anyone explain this?
If the hypotenuse of a right triangle is 2\[\sqrt{3}\] units long and one of the legs is \[\sqrt{3}\] units long, then how long is the other leg?
Your hypotenuse can be said to be "c" and the legs "a" and "b". c^2 = a^2 + b^2 [2sqrt(3)]^2 = [sqrt(3)]^2 + b^2 b^2 = [2sqrt(3)]^2 - [sqrt(3)]^2
leg^2 + leg^2 = hyp^2
what part is the confusing part tho?
If you can calculate: [2sqrt(3)]^2 and [sqrt(3)]^2 you should have no problem. Can you do that or do you need further help?
Further hint: (m[sqrt(n)])^2 = (m^2) ([sqrt(n)]^2)
The classic example of this is the 30-60-90 triangle. |dw:1370618928120:dw|
Can you calculate: ([sqrt(n)]^2) ? In words, that means taking the square root of a number and then squaring the result. What do you end up with?
|dw:1370619190445:dw|
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