which set of numbers could be the lengths of the sides of a right triangle ? 10,24,26 12,16,30 3,4,6 4,7,8
10,24,26
how did you get that ?
can you explain it to me ?
in order to create a triangle, you have to have sides long enough to reach each other
yess continue . I am reading
if we put the longest side for our base; and attach the shorter sides to each end; then the short sides have to at least add up to the longer side
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yes that makes sense
okay so in this problem how do I figure it out add all the short sides in the set of numbers ? but none of them equal the longest side ?
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IF short + short is greater than long; you can make a triangle
add up the smaller values and see if they are bigger than the large value
the only one the does NOT make a triangle is: 12, 16, 30 12+16 = 28 is less than 30
okay let me try
yes that is right but the other ones are triangles so how do we know that number 1 is a right triangle ?
.... i overlooked the "right" part :)
not to butt in (ok to butt in) the question asks about right triangles
Sorry I should've explained: Since it's a right triangle you can check for pythagorean triplets
your job is to check that \(a^2+b^2=c^2\) if so, the answer is yes if not, the answer is no
10,24,26 satisfies that
short^2 + short^2 = long^2 is another way to see it
thank you all so much for your help this was greattt! now I understand how to do this problem !
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