(b) If
y = sin x + sin x + sin x +
to oo
show that
COS X
dy
dx
2y -1
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y=l^x sinx --------> 1
differentiate 1 to get dy/dx
dy/dx=l^x sinx + l^x cosx ---------> 2
differentiate 2 to get d^2y/dx^2
d^2y/dx^2=l^x sinx + l^x cosx + l^x/cosx-l^x sinx
d^2y/dx^2=2l^x cosx ------------> 3
now put values in equation
d^2y/dx^2 - 2 dy/dx + 2y
2l^x cosx - 2[l^x sinx + l^x cosx] + 2l^x sinx
2l^x cosx - 2l^x sinx - 2l^x cosx + 2l^x sinx
=0
hope this answer will help u
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