Which of the following are measurements of the sides of a right triangle?
A. 3, 4, 5 B. 28, 26, 12 C. 17, 14, 6 D. all of the above
are you given a figure to draw? There isn't really any problem to solve...
Why would you need a figure to draw? Use Pythag theorem.
Use Pythagorean's theorem. The 1st is obviously.
Pythagorean theorem on what exactly?
all
The question poses: Which of the below are sides of a right triangle. You have 3 sides. What is confusing you?
C isn't a right triangle so it's only A.
Maybe i'm not understanding this question :\ How can you just pick an answer without proving that a triangle with measurements of 3,4,5 are a right triangle?...
It says so in the question
:|
either \(a^2+b^2=c^2\) in which case the answer is "yes" or \(a^2+b^2\neq c^2\) in which case the answer is "no"
I KNOW the answer is A. But if you were to prove is a right triangle,would you know how to do that?
\[3^{2}+4^{2} = 9 + 16 = 25 = 5^{2}\]
so only \(2,4,5\) works, the rest do not
THANK YOU! that's what i was looking for. :)
@satellite73 could you elaborate please?
You're welcome!
the largest value always has to be C in the following equation (Pythagorean's) Thm)\[A^{2}+B^{2}=C^{2}\]
No what i'm confused about is what @satellite73 meant when he stated "only 2,4,5 work but the rest do not"
must have mis-typed.
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