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If the arcs of the same length in two circles subtend angles 65° and 110° at the centre, find the ratio of their radii.
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Find the degree measure of the angle subtended at the centre of a circle of radius 100 cm by an arc of length 22 cm.
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If D, G and R denote respectively the number of degrees, grades and radians in an angle, the
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If the angles of a triangle are in A.P., then the measures of one of the angles in radians is
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The angle between the minute and hour hands of a clock at 8:30 is
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At 3:40, the hour and minute hands of a clock are inclined at
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If the arcs of the same length in two circles subtend angles 65° and 110° at the centre, than the ratio of the radii of the circles is
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If OP makes 4 revolutions in one second, the angular velocity in radians per second is
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A circular wire of radius 7 cm is cut and bent again into an arc of a circle of radius 12 cm. The angle subtended by the arc at the centre is
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The radius of the circle whose arc of length 15 π cm makes an angle of \[\frac{3\pi}{4}\] radian at the centre is
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A circular wire of radius 3 cm is cut and bent so as to lie along the circumference of a hoop whose radius is 48 cm. Find the angle in degrees which is subtended at the centre of hoop.
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Find the value of `sqrt(3)` cosec 20° – sec 20°
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If θ lies in the second quadrant, then show that `sqrt((1 - sin theta)/(1 + sin theta)) + sqrt((1 + sin theta)/(1 - sin theta))` = −2sec θ
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Find the value of tan 9° – tan 27° – tan 63° + tan 81°
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Prove that `(sec8 theta - 1)/(sec4 theta - 1) = (tan8 theta)/(tan2 theta)`
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If tan θ = `(-4)/3`, then sin θ is ______.
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“The inequality `2^sintheta + 2^costheta ≥ 2^(1/sqrt(2))` holds for all real values of θ”
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The value of tan1° tan2° tan3° ... tan89° is ______.
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The value of cos1° cos2° cos3° ... cos179° is ______.
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Which of the following is correct?
[Hint: 1 radian = `180^circ/pi = 57^circ30^'` approx]
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