`x^4(5sinx-3cosx)`

int(4sinx-38cosx)/(5sinx-11cosx)dx=

int(sinx-cosx)^(4)(sinx+cosx)dx is equal to a) (sinx-cosx)/(5)+c b) ((sinx-cosx)^(5))/(5)+c c) ((sinx-cosx)^(4))/(4)+c d) ((sinx+cosx)^(5))/(5)+c

3(sinx-cosx)^4+6(sinx+cosx)^2+4(sin^6x+cos^6x)=

3(sinx-cosx)^4+6(sinx+cosx)^2+4(sin^6x+cos^6x) is equal to

If y=(sinx-cosx)^((sinx-cosx)) , pi/4 < x<(3pi)/4 , find dy/dx .

Show that : 3(sinx-cosx)^4+6(sinx+cosx)^2+4(sin^6x-cos^6x) is independent of x

Let int(3e^x+5sinx+10cosx)/(e^x+4sinx+3cosx)dx=mx+n In(e^x+4sinx+3cosx)+C, where C is constant of integration .find the value of (m^2+n^2).