Convert the following angle into radian: 250° - Mathematics and Statistics

Convert the following angle into radian:

250°

Sum

We know that, 180° = π^c

∴ 1° = ${(\frac{π}{180})}^{c}$

250° = ${(250 \times \frac{π}{180})}^{c}$

= ${(\frac{25 π}{18})}^{c}$

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Measures of Angles

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Chapter 1: Angle and its Measurement - EXERCISE 1.1 [Page 8]

Chapter 1 Angle and its Measurement
EXERCISE 1.1 | Q 2. (ii) | Page 8

Convert the following angle into radian:

85°

Convert the following angles into radian:

40°48′

Convert the following angles in degree.

$\frac{7 π^{c}}{12}$

Convert the following angles in degree:

5^c

Convert the following angles in degree:

$\frac{11 π^{c}}{18}$

Convert the following angles in degree:

${(\frac{- 1}{4})}^{c}$

Express the following angle in degree, minute and second:

(183.7)°

Express the following angle in degree, minute and second:

(245.33)°

Express the following angle in degree, minute and second:

${(\frac{1}{5})}^{c}$

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The sum of two angles is 5π^c and their difference is 60°. Find their measures in degrees.

The measures of the angles of a triangle are in the ratio 3:7:8. Find their measures in degrees and radians.

The measures of the angles of a triangle are in A.P. and the greatest is 5 times the smallest (least). Find the angles in degrees and radian.

In a cyclic quadrilateral two adjacent angles are 40° and $\frac{π^{c}}{3}$ . Find the angles of the quadrilateral in degrees.

Find the degree and radian measure of exterior and interior angle of a regular pentagon.

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Find the degree and radian measure of exterior and interior angle of a regular Octagon.