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If 2 tan–1(cos θ) = tan–1(2 cosec θ), then show that θ = π 4, where n is any integer.
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Show that `cos(2tan^-1 1/7) = sin(4tan^-1 1/3)`
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Solve the following equation `cos(tan^-1x) = sin(cot^-1 3/4)`
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Show that `sin^-1 5/13 + cos^-1 3/5 = tan^-1 63/16`
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Prove that `tan^-1 1/4 + tan^-1 2/9 = sin^-1 1/sqrt(5)`
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All trigonometric functions have inverse over their respective domains.
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`"cos" 2 theta` is not equal to ____________.
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When `"x" = "x"/2`, then tan x is ____________.
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`"sin"^2 25° + "sin"^2 65°` is equal to ____________.
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If `"x + y" = "x"/4` then (1+ tanx)(1 + tany) is equal to ____________.
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`("cos" 8° - "sin" 8°)/("cos" 8° + "sin" 8°)` is equal to ____________.
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`"sin" 265° - "cos" 265°` is ____________.
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Given that `"dy"/"dx"` = yex and x = 0, y = e. Find the value of y when x = 1.
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Solve `x^2 "dy"/"dx" - xy = 1 + cos(y/x)`, x ≠ 0 and x = 1, y = `pi/2`
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The integrating factor of the differential equation `"dy"/"dx" (x log x) + y` = 2logx is ______.
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An appropriate substitution to solve the differential equation `"dx"/"dy" = (x^2 log(x/y) - x^2)/(xy log(x/y))` is ______.
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Integrating factor of the differential equation `x "dy"/"dx" - y` = sinx is ______.
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Integrating factor of the differential equation `"dy"/"dx" - y` = cos x is ex.
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One root of the equation `abs ((3"x" - 8, 3,3),(3, 3"x" - 8, 3),(3,3,3"x" - 8)) = 0` is ____________.
Concept: undefined >> undefined
