In Exercises 15 to 19, create drawings as needed.
and for a right with and .
For a right triangle for which the measure of the interior angles , , and , if ‘’ is the length of measure of one of the leg; opposite to the angle , then the length of the other two sides is given by
Length of the other leg
Length of the hypotenuse
Length of the legs are equal.
Length of the hypotenuse (Length of one of the legs)
A right with and .
Since, two of the sides of the right triangle are congruent; the angles opposite to the sides must be equal and should be each.
Thus, the become,
Here, is the hypotenuse of the .
By the application of .
In a right triangle whose angle measures , , and , the legs are congruent and the hypotenuse has a length equal to the product of and the length of either leg
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