If cos y = x cos (a + y), where
prove that 
Here,
cos y = x cos (a + y), where cos a![]()
Differentiating both sides with respect to x, we get
![]()
![]()
![]()
Multiplying the numerator and the denominator by cos(a+y) on th RHS we have,
![]()
[Given cos y = x cos (a + y)]
[
sin(a-b)=sina cosb - cosa sinb]
![]()
Hence Proved.
AI is thinking…
Couldn't generate an explanation.
Generated by AI. May contain inaccuracies — always verify with your textbook.



