If JM=30 and LM=8, what is KM?

Answers

Answer 1

If side JM = 30 and side LM = 8, the length of side KM is equal to 15.49 units.

How to determine the length of side KM?

In this exercise, we would assign the variable x to the length of side KM. Based on the information provided about triangle JKM and triangle KML, we can logically deduce the following parameters;

Side JL = [(30 + 8) × x]/2

Side JL = 38x/2

Side JL = 19x.

Since point M is the perpendicular bisector of both triangle JKM and triangle KML, the length of side KM can be calculated as follows;

19x = √[(30² + x²)(x² + 8²)]/2

38x = √[(30² + x²)(x² + 8²)]

By taking the square of both sides, we have:

38²x² = (900 + x²)(x² + 64)

38²x² = 900x² + 57,600 + x⁴ + 64x²

38²x² = 964x² + 57,600 + x⁴

(x² - 240)² = 0

x² = 240

x = √240

x = 15.49 units.

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If JM=30 And LM=8, What Is KM?

Related Questions

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Answers

The volume of the baseball, to the nearest cubic inch, is A. 6 inches³

The volume of a sphere is calculated by the formula:

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Answers

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Step-by-step explanation:

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Answers

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Answer

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Answers

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Formula for simple interest

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Answers

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Answers

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