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Find the length of the legs of a 45°-45°-90° triangle with a hypotenuse ofhttps://www.connexus.com/content/media/102878-7212005-21133-PM-975010522.gif.
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Find the length of the legs of a 45°-45°-90° triangle with a hypotenuse of \[4\sqrt{2}cm\]
divide by \(\sqrt{2}\) and get 4
|dw:1337686875440:dw|
pythagoras tells you that \[x^2+x^2=h^2\] \[2x^2=h^2\] \[\sqrt{2x^2}=h\] \[\sqrt{2}\times x=h\] so to get from the length of the leg to they hypotenuse, multiply by \(\sqrt{2}\) . to go the other way, divide by \(\sqrt{2}\)
Well, the ratio of a 45-45-90 triangle is: \(\Large \color{MidnightBlue}{\Rightarrow x,x,x\sqrt{2} }\) Where x root 2 is the hypotenuse. Hope you have got the hint till now.
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