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Q: If the measure is 150 degrees how do you find the area?
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Related questions

Find the measure of the angle formed the hands of a clock when it is 7?

150 degrees


If angle ABC measures 150 degrees What is the measure of arc AC?

150 degrees


If the sum of the measure of nine angles of a polygon with ten sides is 1290 degrees what is the measure of the tenth angle?

150 degrees 1440-1290 = 150


An angle is five times its supplement find its measure what is the measurement of the angle?

The angles are: 150+30 = 180 degrees


How do you find the measure of one interior angle of a regular 12-gon?

The 12 angles add up to 1800 degrees and 1800/12 = 150 degrees


What is the measure of one interior angle of a regular 12 gon?

Each interior angles measures 150 degrees


How do you find the measure of an angle for a regular 12 sided polygon?

Exterior angle: 360/12 = 30 degrees Interior angle: 180-30 = 150 degrees


The measure of one interior angle of a regular dodecagon?

It is 150 degrees.


What is the measure of the angle that supplementary to 30 degree angle?

150 degrees


What is the measure of the angle formed by the hands of a clock at five?

150 degrees


What is the measure of the angle formed by two tangents drawn to a circle from an external point if they intersect a minor arc whose measure is 150 degrees?

Assuming the measure of the arc refers to the angle at the centre of the circle, the answer is 180 - 150 = 30 degrees.


Measure of an exterior angle of a 12-gon?

To find an exterior angle of a regular 12-gon, use the formula to find the total sum of all the angles first: total sum of all angles = (n-2)*180where 'n' is the number of sides, or 12.By solving, you will find that the total sum of all angles is 1800 degrees, so since it is a regular polygon, you can divide by 12 to find the measure of each interior angle, which is 150 degrees.Once you know the measure of the interior angles, since an exterior angle is the supplement of an interior angle, subtract 150 degrees from 180 degrees (the measure of a straight line) to find the exterior angles, which will be 30 degrees.