*Find the derivative of tan(2x-3) *
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Hi !!
Solution Let f(x) = tan(2x+3) , u(x) = 2x + 3 = tan(2x+3) = f(x)
Thus, F is a composite of two function put t = u(x) = 2x + 3 , then dvldt = sec²t
dt/dx = 2 exist . hence, by chain rule
- df/dx = dv/dt*dt/dx = 2sec²(2x+3)
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Hope it helps you !!
@Raj❤
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hope it helps!......................
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