[" 13) "y=e^(x^(3)){3x^(2)*e^(3)}],[rarr y'=]

y=e^(sin x^(3))

y=e^(sin x^(3))

[" The solution of equation "],[log((dy)/(dx))=9x-6y+6;" given that "],[y(0)=1" is "],[[" (1) "4e^(6y)=3e^(9x+6)+e^(6)," ( ) "],[" (2) "3e^(6y)=4e^(9x+6)-e^(6)," 3e "6y=2e^(9x+6)+e^(6)],[" (4) "2e^(6y)=3e^(9x+6)-e^(6)]]

y=e^(3x).sin^(2)x.logx

Find (dy)/(dx) if y=e^(x)*e^(x^(2))*e^(x^(3))*e^(x^(4))

In the following questions verify that the given function is a solution of the given differential equation : y = e^(x) + e^(2x) + e^(-3x), y''' - 7y' + 6y = 0

In the following questions verify that the given function is a solution of the given differential equation : y = e^(x) + e^(2x) + e^(-3x), y''' - 7y' + 6y = 0

y = e ^ (2x) + e ^ (3x)

y=4x^2 + e^(3x) find y'

y=4x^2 + e^(3x) find y'