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a
x∈0,π4
b
x∈π4,2π
c
π4,3π4
d
0,π
answer is C.
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Detailed Solution
We have cosx≤sinx⇒sinx≥0∵cosx≥0⇒x∉π,2πIf x∈(0,π2], then cosx≤sinx⇒cosx≤sinx ⇒x∈π4,π2 If x∈π2,π, then cosx≤sinx⇒-cosx≤sinx ∵cosx is negative ⇒tanx≤-1 ⇒x∈π2,3π4 ∴x∈π4,3π4