यदि `y=e^(x)sinx` सिद्ध कीजिए `y_(2)-2y_(1)+2y=0`

If y=e^(x)(cosx+sinx)," then "y_(2)-2y_(1)=

If y=e^(x)sinx," then "y_(2)-2y_(1)=

If y=e^(2x)(ax+b), show that y_(2)-4y_(1)+4y=0

IF y=e^(-x)(cosx+sinx) , show that , y_2+2y_1+2y=0 .

If y=3e^(2x)+2e^(3x), show that y_(2)-5y_(1)+6y=0

Form differential equation for y=e^(x)(a+bx+x^(2)) A) y_(2)-2y_(1)+y=2e^(x) B) y_(2)+2y_(1)-y=2e^(x) C) y_(2)-2y_(1)-y=2e^(x) D) y_(1)-2y_(2)+y=2e^(x)

If y=e^x , Prove that , xy_2-(2x-1)y_1+(x-1)y=0 .

If y=e^(2x)(a x+b) , show that y_2-4\ y_1+4\ y=0 .

If y = 3e^(2x)+2e^(3x) then show that y_2-5y_1 +6y=0

If y=e^x sinx then find d^2 y/dx^2