The length of the sides are 20 units, 40 units and 20√5 units.
ㅤ
In the given figure, the triangle is a right triangle with a height of and base The area can be expressed by:
If the area of this triangle is 400, then we have
Solve for by applying square root on the equation
It follows that Now to solve (which is the hypotenuse), let's use the Pythagorean Theorem
Substitute the length of the two legs we have calculated.
Therefore, the length of the sides of the triangle are 20 units, 40 units and 20√5 units.
Hope it helps.
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Answers & Comments
The length of the sides are 20 units, 40 units and 20√5 units.
ㅤ
In the given figure, the triangle is a right triangle with a height of and base The area can be expressed by:
If the area of this triangle is 400, then we have
Solve for by applying square root on the equation
It follows that Now to solve (which is the hypotenuse), let's use the Pythagorean Theorem
Substitute the length of the two legs we have calculated.
Therefore, the length of the sides of the triangle are 20 units, 40 units and 20√5 units.
ㅤ
Hope it helps.