Derivative of 4sin(x)tan(x)+4tan(x)cos(x)

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Derivative of 4sin(x)tan(x)+4tan(x)cos(x):


(4*sin(x)*tan(x)+4*tan(x)*cos(x))'

(4*sin(x)*tan(x))'+(4*tan(x)*cos(x))'

(4*sin(x))'*tan(x)+4*sin(x)*(tan(x))'+(4*tan(x)*cos(x))'

((4)'*sin(x)+4*(sin(x))')*tan(x)+4*sin(x)*(tan(x))'+(4*tan(x)*cos(x))'

(0*sin(x)+4*(sin(x))')*tan(x)+4*sin(x)*(tan(x))'+(4*tan(x)*cos(x))'

(0*sin(x)+4*cos(x))*tan(x)+4*sin(x)*(tan(x))'+(4*tan(x)*cos(x))'

4*cos(x)*tan(x)+4*sin(x)*(tan(x))'+(4*tan(x)*cos(x))'

4*cos(x)*tan(x)+4*sin(x)*(1/((cos(x))^2))+(4*tan(x)*cos(x))'

4*cos(x)*tan(x)+(4*sin(x))/((cos(x))^2)+(4*tan(x))'*cos(x)+4*tan(x)*(cos(x))'

4*cos(x)*tan(x)+(4*sin(x))/((cos(x))^2)+((4)'*tan(x)+4*(tan(x))')*cos(x)+4*tan(x)*(cos(x))'

4*cos(x)*tan(x)+(4*sin(x))/((cos(x))^2)+(0*tan(x)+4*(tan(x))')*cos(x)+4*tan(x)*(cos(x))'

4*cos(x)*tan(x)+(4*sin(x))/((cos(x))^2)+(0*tan(x)+4*(1/((cos(x))^2)))*cos(x)+4*tan(x)*(cos(x))'

4*cos(x)*tan(x)+(4*sin(x))/((cos(x))^2)+(4/((cos(x))^2))*cos(x)+4*tan(x)*(cos(x))'

4*cos(x)*tan(x)+(4*sin(x))/((cos(x))^2)+(4/((cos(x))^2))*cos(x)+4*tan(x)*(-sin(x))

4*cos(x)*tan(x)+(4*sin(x))/((cos(x))^2)+4*(cos(x))^-1-(4*tan(x)*sin(x))

The calculation above is a derivative of the function f (x)

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