Trigonometry
Which of the following is least ? (All angles have been measured in radians)
Convert the following angles in radians: $$120^{\circ} $$
$$ \because $$ $$180^{\circ} = \pi $$ radian $$ \therefore $$ $$1^{\circ} = \dfrac{\pi}{180} $$ radians $$120^{\circ} = \dfrac{\pi}{180} \times 120 $$ radians $$ = \dfrac{2 \pi}{3} $$ radian
Which of the following is least ? (All angles have been measured in radians)
The value of $$cos^{2}30^{0}-cos^{2}60^{0}-cos 60^{0}$$ is
1 radian =
Find the angle in radian though which a pendulum swings if its length is $$75$$ cm and the tip describes an arc of length (i) $$10$$ cm (ii) $$15$$ cm (iii) $$21$$ cm
Find the radian measure of the interior angle of regular hexagon.
In a circle of diameter $$40$$ cm, the length of a chord is $$20$$ cm. Find the length of minor arc of the chord.
Find the radian measures corresponding to the following degree measures: $$520^{0}$$
The number of radians in angle $$30^{\circ} $$ is:
Convert the following angles in radians: $$45^{\circ} $$
Convert the following angles in radians: $$135^{\circ} $$