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Find the angle between hour-hand and minute-hand in a clock at thirty five past one.
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Find the angle between hour-hand and minute-hand in a clock at quarter to six.
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Find the angle between hour-hand and minute-hand in a clock at 2 : 20
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Find the angle between hour-hand and minute-hand in a clock at 10 : 10.
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Answer the following :
The angles of a quadrilateral are in A.P. and the greatest angle is double the least. Find angles of the quadrilateral in radian.
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State the signs of tan 380°
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State the signs of cot 230°
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State the signs of sec 468°
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State the signs of cos4c and cos4°. Which of these two functions is greater?
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State the quadrant in which θ lies if :
sin θ < 0 and tan θ > 0
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State the quadrant in which θ lies if :
cos θ < 0 and tan θ > 0
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If cos θ = `12/13`, 0 < θ < `pi/2`, find the value of `(sin^2theta - cos^2theta)/(2sinthetacostheta), 1/(tan^2theta)`
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Using tables evaluate the following :
4 cot 45° – sec2 60° + sin 30°
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Using tables evaluate the following :
`cos^2 0 + cos^2 pi/6 + cos^2 pi/3 + cos^2 pi/2`
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Find the other trigonometric functions:
If cos θ = `-3/5` and 180° < θ < 270°.
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Find the other trigonometric functions if sec A = `-25/7` and A lies in the second quadrant.
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Find the other trigonometric functions:
If cot x = `3/4`, x lies in the third quadrant.
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Find the other trigonometric functions:
If tan x = `(-5)/12`, x lies in the fourth quadrant.
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If 2 sinA = 1 = `sqrt(2)` cosB and `pi/2` < A < `pi`, `(3pi)/2` < B < `2pi`, then find the value of `(tan"A" + tan"B")/(cos"A" - cos"B")`
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If `sin"A"/3 = sin"B"/4 = 1/5` and A, B are angles in the second quadrant then prove that 4cosA + 3cosB = – 5.
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