What is the answer to solvefor u,d\H(x)-dx=u(x)(x)^2dx ?

The answer to solvefor u,d\H(x)-dx=u(x)(x)^2dx is u=(\H(x)-x)/(d^3x^4);\quad d\ne 0

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solvefor u,d\H(x)-dx=u(x)(x)^2dx

solve for

u, d H (x) - d x = u (x) (x)^{2} d x

u = \frac{H ( x ) - x}{d ^{3} x ^{4}}; d \neq = 0

Solution steps

d H (x) - d x = u d x (d x)^{2} d x

Switch sides

u d x (d x)^{2} d x = d H (x) - d x

Simplify

d x (d x)^{2} d x : d^{4} x^{4}

u d^{4} x^{4} = d H (x) - d x

Divide both sides by

d^{4} x^{4}; d \neq = 0

u = \frac{H ( x ) - x}{d ^{3} x ^{4}}; d \neq = 0

What is the answer to solvefor u,d\H(x)-dx=u(x)(x)^2dx ?
The answer to solvefor u,d\H(x)-dx=u(x)(x)^2dx is u=(\H(x)-x)/(d^3x^4);\quad d\ne 0