Short Questions:
- Convert into sexagesimal seconds.
- 20°
- 60°
- 25° 15'
- 40° 40' 20"
- 120° 20' 20"
- Convert into centesimal seconds.
- 15°
- 20°
- 25° 25'
- 10° 20' 10"
- 20° 20' 20"
- Convert into grades.
- 63°
- 27°
- 54°
- 144°
- 126°
- Convert into degrees.
- 40°
- 63°
- 120°
- 117°
- Convert into degrees.
- 45° 30'
- 60° 45'
- 20° 30' 25"
- 54° 12' 15"
- Convert into grades.
- 40° 45'
- 50° 15'
- 70° 50' 25"
- 80° 75' 75"
- Convert into radians.
- 40°
- 90°
- 75°
- 120°
- 54°
- Convert into degrees.
- (\(\frac{\pi}{4}\))°c
- (\(\frac{\pi}{9}\))°c
- (\(\frac{3\pi}{4}\))°c
- (\(\frac{4\pi}{5}\))°c
- (\(\frac{7\pi}{4}\))°c
-
Convert into radians.
- 50°
- 80°
- 75°
- 120°
- 150°
-
Convert into grades.
- (\(\frac{3\pi}{5}\))°c
- (\(\frac{\pi}{20}\))°c
- (\(\frac{3\pi}{10}\))°c
- (\(\frac{2\pi}{5}\))°c
- (\(\frac{7\pi}{10}\))°c
-
Find the remaining angle in stated units.
- One angle of a right-angled triangle is 70°. Find the remaining angle in grades.
- One angle of a right-angled triangle is 72°. Find the remaining angle in radian measure.
- The angles of a triangle are in the ratio 3 : 4 : 3. Find all the angles in
- degrees
- grades
- radians.
- The angles of a quadrilateral are in the ratio 2 : 3 : 4 : 1. Find all the angles in
- degrees
- grades
- radians
- The two angles of a triangle are in the ratio 4 : 5 and the third angle is 90°. Find all the angles in grades.
- If two angles of a triangle are 45° and (\(\frac{\pi}{6}\))°c, find the remaining angle in degree.
- If one angle of an right-angled triangle is 25°, find the remaining angle in radian measure.
- Two acute angles of a right angled triangle are 63° and 30°. Express all angles in radian.
- If D and G are the number of degrees and grades of the same angle, prove that \(\frac{G}{10} = \frac{D}{9}\).
- If M and m represents the number of sexagesimal and centesimal minute of any angle respectively, prove that \(\frac{M}{27} = \frac{m}{50}\)
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