To convert the systems of measuring angles from one system to the other system.

**1. Convert 63°14’51” into circular measure.**

**Solution:**

63°14'51"

= 25299/(400 × 90) Right angle

= 2811/4000 Right angle

= (2811/4000) × (π/2) Radian, [As,1 right angle = π/2 Radian]

= (2811π/8000)^{c}

Solution:

100

= 100g + 45

= 100

= 100

= 100

= (100

= (

= (

= (

= 1

**3. Convert 63°14'51" into centesimal measure.**

**Solution:**

63°14'51"

= 63° + (14= 63°+ (297/20)'

= {63

= (25299/400)°

= {

= [{

= 70

= 70

= 70

**4. Convert 145°10'48" in right angles**

**Solution:**

145°10'48"

= 145° + (10= 145° + (54/5)'

= 145° + {54/(5 × 60)}° [Since, 60' = 1°]

= 145° + (9/50)°

= (7259/50)°

= 7259/(50 × 90) Right angles

= 1**●** **Measurement of Angles**

**Sign of Angles****Trigonometric Angles****Measure of Angles in Trigonometry****Systems of Measuring Angles****Important Properties on Circle****S is Equal to R Theta****Sexagesimal, Centesimal and Circular Systems****Convert the Systems of Measuring Angles****Convert Circular Measure****Convert into Radian****Problems Based on Systems of Measuring Angles****Length of an Arc****Problems based on S R Theta Formula**

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