if the two legs have lenght 10 ins how long is the hypotenus
Are you familiar with Pythagorean's Theorem?
Also check if the given triangle is a right-triangle, i.e. the included angle is indeed 90 degrees
Well if it has a hypotenuse, it is a right triangle.
Welcome to OpenStudy @paeng!
Doesn't 'hypotenuse' imply it's a right triangle?
Thank you for your comments, and you all have a point. However, it's never too cautious to check when you have seen the number of students actually apply Pythagoras Theorem to arbitrary triangles.
I'd say if the question is asking for the hypotenuse, then it's a right triangle. Especially if he doesn't have a picture, and just a statement.
IMStuck ("Well if it has a hypotenuse, it is a right triangle") and marissalovescats (above) are correct. Out of curiosity and desire to know, I looked up "hypotenuse" on the 'Net and found that that word does indeed apply only to RIGHT triangles. When in doubt, look up the word or concept, please.
So, the triangle at hand is an isosceles right triangle, whose shorter legs both have length 10 inches. Find the length of the hypotenuse, please.
Use Pythagoras bro....P^2 + B^2=H^2.... Sorry Moderator can I solve this ???
@mathmale The meaning of the word has never been disputed. What was being discussed was why should it be questioned, and I explained why.
Or, in other words, it's imperative that would-be problem solvers determine whether or not the triangles they're trying to solve are right triangles. I'm with you; no conflict there.
@mathmale Can I just solve this thing.... We are doing all sorts of discussions and not just helping Paeng... here
@mathmale thank you! :)
@paeng are you there?
@paeng Sorry about the lengthy problem not directly related to your problem. If you have read between the lines, the suggestions to solve the problem are the following: 1. If the triangle is a right angled triangle, you can use Pythagoras Theorem \[x^2+y^2=z^2\] where z is the hypotenuse, and x, y are the lengths of the legs. Would you be able to solve for the hypotenuse?
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