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In a right triangle, 1/5 of the length of the longer leg is equal to 7/12 of the length of the shorter leg. What is the ratio of the length of the hypotenuse to the length of the longer leg?
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37/35
and can u explain how u got that?
step by step
(1/5)L = (7/12)S Therefore: L = (5)(7/12)S = (35/12)S S = S L = (35/12)S Pythagorean Theorem: a^2 + b^2 = c^2 \[c=\sqrt(a ^{2}+b ^{2})\]
\[Hypotenuse = \sqrt{S^{2}+L ^{2}}\]
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\[H = \sqrt{(S)^{2}+((35/12)S)^{2}} = {37 \over 12}S\]
We want the ratio of Hypotenuse:LongerSide
H:L = \[H:L = {37 \over 12}S:{35 \over 12}S\]
The S's and 12's cancel each other out.
Leaving us with: 37:35 or 37/35
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