f(x)=tanx-1/secx
f(x)=tanx−1secxf(x)=\dfrac{\tan x-1}{\sec x}f(x)=secxtanx−1
f(x)=sinxcosx−11cosxf(x)=\dfrac{\dfrac{\sin x}{\cos x}-1}{\dfrac{1}{\cos x}}f(x)=cosx1cosxsinx−1
f(x)=sinx−cosxf(x)=\sin x-\cos xf(x)=sinx−cosx
Differentiating the above equation
d[f(x)]dx=cosx+sinx\dfrac{d[f(x)]}{dx}=\cos x+\sin xdxd[f(x)]=cosx+sinx
f′(x)=sinx+cosxf'(x)=\sin x+\cos xf′(x)=sinx+cosx
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