What is the solution for y^'=k((x^{1.4})/(2.4))(y-100) ?

The solution for y^'=k((x^{1.4})/(2.4))(y-100) is y=e^{0.17361…kx^{2.4}+c_{1}}+100

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y^'=k((x^{1.4})/(2.4))(y-100)

y^{^{'}} = k (\frac{x ^{1.4}}{2.4}) (y - 100)

y = e^{0.17361 \dots k x^{2.4} + c_{1}} + 100

Solution steps

y^{'} (x) = k (\frac{x ^{1.4}}{2.4}) (y - 100)

Solve separable ODE:

y = e^{0.17361 \dots k x^{2.4} + c_{1}} + 100

y = e^{0.17361 \dots k x^{2.4} + c_{1}} + 100

What is the solution for y^'=k((x^{1.4})/(2.4))(y-100) ?
The solution for y^'=k((x^{1.4})/(2.4))(y-100) is y=e^{0.17361…kx^{2.4}+c_{1}}+100