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if the legs of a 45degree -45 degree -90 degree triangle have a length of 8 centimeters, what is the perimeter of the triangle
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|dw:1325966815702:dw| By Pythagorean Theorem \[a ^{2}+b ^{2}=c ^{2}\] \[8^{2}+8^{2}=c ^{2}\] \[64+64=c ^{2}\] \[c=\sqrt{128}=8\sqrt{2}\] \[P=8+8+8\sqrt{2}=16+8\sqrt{2}\]
For 45degree -45 degree -90 degree triangle there is a short cut if the leg is length a, the hypotenuse is length a*sqrt(2) so the perimeter is 2a+a*sqrt(2) . in this case, a=8, so 16+8*sqrt(2)
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