The point on the curve y=cos(x+y), 0≤x≤π, at which the tangent is parallel to x+2y=0 is
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a
(π2,0)
b
(−π2,0)
c
(3π2,0)
d
(π4,π4)
answer is A.
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Detailed Solution
Given curve y=cos(x+y) dydx=−sin(x+y)1+sin(x+y) Slope of the line x+2y=0 Slope of the line is=−12 Slope of the tangent M=(dydx)p=−sin(x+y)1+sin(x+y) By verification slope of tangent at (π2,0)=−12