In a right the triangle with legs a, b and hypotenuse c, a^2 = c^2 - b^2 or b^2 = c^2 - a^2.
The HYPOTENUSE is the side of a Right-Angled Triangle, opposite to the 90 degree angle. It is the LONGEST side of a right angled triangle.
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Yes if the isosceles triangle is a right isosceles triangle because that leg opposite the hypotenuse is the height
Any right triangle resting on a leg.
A right triangle has a hypotenuse of 12cm and a leg that is 9cm the other leg would be 7.94. This is a math problem.
That depends on what x is: a leg, an angle, what?
The HYPOTENUSE is the side of a Right-Angled Triangle, opposite to the 90 degree angle. It is the LONGEST side of a right angled triangle.
By using trigonometry that is applicable to a right angle triangle.
The area of a right triangle is dependent on the length of leg A and leg B. The formula for this is A= leg a multiplied by leg b then divided by 2.
Using Pythagoras' theorem for a right angle triangle the other leg is 3 times the square root of 7
A right triangle with one leg 2.968 and other leg 3.504 will have a hypotenuse of 4.592
If one leg of a right angled triangle is regarded as the altitude then the other leg is the base.
No any leg of a right angle triangle is smaller than the length of its hypotenuse
Apply Pythagoras. 11^(2) = 8^(2) + s^(2) Algebraically rearrange s^(2) = 11^(2) - 8^(2) Factor s^(2) = ( 11 - 8)(11 + 8) s^(2) = 3(19) s^(2) = 57 s = sqrt(57) s = 7.549834435.... ~ 7.55 (2 d.p.). NB You can only factor two squared terms when there is a NEGATIVE (-) between them. You CANNOT factor two squared terms with a positive(+) between them.
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Look for a side that's not the longest side of the triangle.There are two of them.
You can't. With one leg measure, all you know about the triangle is one side (the leg) and one angle (the right angle). That's not enough to pin down any of the other parts of that triangle. There are an infinite number of different right triangles that all have one leg with that same length, and hypotenuses with all different lengths.