asked 58.7k views
4 votes
D EDF and DG are the perpendicular bicycles in triangle ABC AB equals 36 and DE equals 24 what is DC

1 Answer

3 votes

Explanation:

In triangle ABC, we have DE as one of the legs of the right triangle, and AB as the hypotenuse. We need to find DC, .which is the other leg

Using the Pythagorean theorem, we :can set up the following equation

DE

^2 + DC^2 = AB^2

:Plugging in the given values, we have

DC^2= 36^2 + 2^24

:Simplifying the equation

DC^2 = 1296 + 576

Subtracting 576 from both sides

DC^2 = 1296 - 576

DC^2 = 720

To find the value of DC, we take the :square root of both sides

DC = √720

:Plugging in the given values, we have

DC^2 = 36^2 + 2^24

:Simplifying the equation

DC^2 = 1296 + 576

:Subtracting 576 from both sides

DC^2 = 1296-576

DC^2 = 720

To find the value of DC, we take the :square root of both sides

DC = √720

:Simplifying the square root

DC = 26.87

Therefore, the approximate value of

.DC is 26.87

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