- #1
redtree
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This is not a homework question, but I am posting here so as not to run afoul of the "rules."
[tex] (1/z) * dz/dx = a* \sqrt{dy/dx}[/tex]
where x,y,z are variables and a is a constant.
See above
[tex]\left[ (1/z) * dz/dx = a*[tex]\sqrt{dy/dx} \right] *dx [/tex]
Thus,
[tex] dz/z = a* \sqrt{dy * dx}[/tex]
[tex]\int dz/z [/tex] = [tex]\int a* \sqrt{dy * dx} [/tex]
[tex] ln(z) = \int a \sqrt{dy * dx}[/tex]
??
Homework Statement
[tex] (1/z) * dz/dx = a* \sqrt{dy/dx}[/tex]
where x,y,z are variables and a is a constant.
Homework Equations
See above
The Attempt at a Solution
[tex]\left[ (1/z) * dz/dx = a*[tex]\sqrt{dy/dx} \right] *dx [/tex]
Thus,
[tex] dz/z = a* \sqrt{dy * dx}[/tex]
[tex]\int dz/z [/tex] = [tex]\int a* \sqrt{dy * dx} [/tex]
[tex] ln(z) = \int a \sqrt{dy * dx}[/tex]
??