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If you are given the hypotenuse and the base then use Pythagoras' theorem.

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Q: How do you find the altitude of a right triangle?
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Example problems in right plane triangle?

Here are a couple Find the altitude of a triangle with base 3 and hypotenuse 5. Find the altitude of an equilateral triangle with each side to 2


What is the formula to find the altitude to the hypotenuse of a right triangle?

It is: c2-b2 = a2 whereas c is the hypotenuse, b is the base and a is the altitude


How do you find the altitude of the hypotenuse in a right triangle?

By using Pythagoras' theorem: hypotenuse^2 minus base^2 = altitude^2


What is the altitude of a right triangle if the base is 96 and the hypotenuse is 240?

The altitude of a right triangle if the base is 96 and the hypotenuse is 240 is: 229.87


Where is the altitude of a right triangle?

Perpendicular to the base


Draw a triangle where the altitude is a side of the triangle?

Any right triangle resting on a leg.


The lenght of one side of an equilateral triangle is 10 cm find the altitude of the triangle?

The triangle's altitude is 8.7 (8.66025) cm.


How do you use the altitude to find the length of a right angle?

If 2 sides are known then use Pythagoras' theorem to find the 3rd side of a right angle triangle.


How do you find the altitude of a triangle?

altitude(height)=(Area * 2) /length(Base)


Which statement about an altitude of a triangle is always true?

An altitude intersects another altitude at the centroid. FALSE - The altitudes intersect at what is called the orthocenter.An altitude intersects another altitude at its midpoint. FALSE - The altitudes will meet at random intersection points.An altitude is present inside a triangle FALSE - The altitude can be outside the triangle.An altitude makes a right angle with a side of the triangle. TRUE - An altitude is the line from a vertex to the opposite side, forming a right angle.


How do you find angle in a triangle when the sides and altitude are givenin trigonometry?

Suppose you are given the three sides of a triangle and the altitude from the apex to the base. The altitude divides the triangle into two right-angled triangles and the arcsine function can be used to determine the two base angles. Subtracting their sum from 180 gives the third angle.


What is the altitude of a right isosceles triangle with an altitude of 10?

I would hazard a guess and say it was 10.