If the hypotenuse is the square root of three, then the legs are (root 6)/2. If the hypotenuse is 12, then the legs are 6(root 2). This is because, for any given right isosceles triangle, the length of the hypotenuse x is root two times the length of the legs.
You cannot. If you draw a circle with the given hypotenuse as the diameter then the right angle of the triangle can be at ANY point on the circumfeence of the circle. Therefore, the lengths of the two legs are indeterminate.
With sides of 5 and 12, you can make a triangle with any perimeter you want between 24 and 34. If you call them "legs" because they are the sides of a right triangle, then the hypotenuse is 13, and the perimeter is 30.
Any time there is a right triangle. The rule of a2+b2=c2 applies to the two legs squared = the hypotenuse.
You need to provide more info. With only the length of the hypotenuse known the sides can be any two numbers that when squared ad up to less than 13^2
If the hypotenuse is the square root of three, then the legs are (root 6)/2. If the hypotenuse is 12, then the legs are 6(root 2). This is because, for any given right isosceles triangle, the length of the hypotenuse x is root two times the length of the legs.
You cannot. If you draw a circle with the given hypotenuse as the diameter then the right angle of the triangle can be at ANY point on the circumfeence of the circle. Therefore, the lengths of the two legs are indeterminate.
The hypotenuse of a right triangle is the side opposite the right angle.It's also the longest side of any right triangle.
With sides of 5 and 12, you can make a triangle with any perimeter you want between 24 and 34. If you call them "legs" because they are the sides of a right triangle, then the hypotenuse is 13, and the perimeter is 30.
Any time there is a right triangle. The rule of a2+b2=c2 applies to the two legs squared = the hypotenuse.
False because in any right angle triangle Pythagoras' theorem states that a^2 +b^2 = c^2 whereas 'a' and 'b' being the legs of the triangle with 'c' as its hypotenuse
Since for any right triangle a^2 + b^2 = c^2 and in your case a = b so 2 a^2 = c^2 where c is the hypotenuse.
The hypotenuse has no intrinsic relationship to the circle. The hypotenuse is the side of a right triangle that is opposite to the right angle. You can draw a circle that has a hypotenuse as its diameter or its radius, but you can do that with any line segment. It would not be related in another way to the triangle.
No any leg of a right angle triangle is smaller than the length of its hypotenuse
You need to provide more info. With only the length of the hypotenuse known the sides can be any two numbers that when squared ad up to less than 13^2
Any side except its hypotenuse
The Hypotenuse.