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The complete set of values of , satisfying the inequality , where is
(a)
(b)
(c)
(d)

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Important Questions on Trigonometric Equations and Inequations
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EASY

HARD
Let be the function defined by
.
If are such that , then the value of is _____

HARD

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HARD

HARD

EASY

EASY

EASY

EASY

HARD
(where are arbitrary real numbers)

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HARD

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HARD
Find satisfying .

HARD
If and . Then, is equal to

HARD

HARD

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