How do you solve for x  `(b^2•h^5•x)/(e^4•r)=(t^3k)/(y) `

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llltkl's profile pic

Posted on


By cross multiplying we get:


Since we have to solve for x, isolate 'x' on the left hand side and divide  the right hand side by the rest portion of the left hand side(`b^2h^5y` ).

Therefore,` x=` `(t^3ke^4r)/(b^2h^5y)`

By rearranging, `x=(e^4t^3kr)/(h^5b^2y)` `=>` answer

zach2794's profile pic

Posted on


First of all you want to get everything from the left side to the right except the "x". So, if you multiply both sides by `e^4*r` then it will cancel from the left side:



Then to get the x by itself on the left side of the equation, divide both sides by `b^2*h^5`


Therefore, `x=(e^4*t^3*k*r)/(h^5*b^2*y)`

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