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|dw:1386482370660:dw|
Triangle JMN is an equilateral triangle of side 10. The distance from J to segment MN is the same as the length of the red altitude drawn from M to segment MN in triangle JMN.
so.. I need to find the altitude?
is it just the same length.. which is 10?
The altitude drawn to the base of this triangle bisects the base. You can find the altitude using the 30-60-90 theorem or by using the Pythagorean Theorem. ** The answer is not 10.
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oh, pythagorean? alright.. :)
You can crank out: 10² = 5² + h² Solve for h.
Or, you can apply the 30-60-90 theorem
5(sqrt3) or 8.55 am i right?
>>>>5(sqrt3) or 8.55 5 SQR(3) is 8.66 approx
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oh right ,another typo .__. thank youuu :D
Glad to help.
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