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In the following right triangle, if a=24 and b=7 find c. Express the length exactly

Sagot :

If a=24 and b=7 in right triangle, C will be 25 in hypotenuse. 
Because 24 squared or 24 x 24 = 576, and 7 squared or 7 x 7 = 49, the formula is square root of a squared added to b squared, so add 576 to 49, equal to 625, 625's square root is 25, so the answer will be 25 JUST in it's hypotenuse (the longest side of a right-angled triangle)

If a=24 and b=7 in right triangle, C will be 56 in perimeter. The formula is a added to be added to the square root of a squared added to b squared.
A squared is 576
B squared is 49
A + B squared is 625. 625's square root is 25. Now lets add a + b + the square root of 625, 24 + 7 + 25 = 56. So 56 is going to be the perimeter.

If a=24 and b=7 in right triangle, C will be 84 because the formula for finding the area of a right triangle is a multiplied by b divided by two, 24 multiplied by 7 is 168, and if we are going to divide 168 by two, the answer will be 84. 

:D Stock knowledge lang po :D