The value of cosycosπ2−x−cosπ2−ycosx+sinycosπ2−x+cosxsinπ2−y is zero if
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a
x= o
b
y=0
c
x=y
d
nπ+y−π4(n∈Z)
answer is D.
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Detailed Solution
The given expression iscosy sinx - siny cosx + sin y sinx+ cos x cos y sin(x - y) + cos(x -y) = 0⇒ 212sin(x−y)+12cos(x−y)=0 or sinx−y+π4=0⇒ π4+x−y=nπ,n∈Z⇒ x−y=nπ−π4,n∈Z⇒ x=nπ−π4+y, where n∈Z