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(a-c)/(x-a)=m solve for x and state restrictions on variables
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a−cx−a=m Multiply both sides by x-a then u get a−cx−a∗(x−a)=m∗(x−a) a−c=m(x−a) Divide both sides by m. a−cm=m(x−a)m a−cm=x−a Add a both sides a−cm+a=x−a+a a−cm+a=x a−c+mam=x Is it clear?
\[\frac{a-c}{x-a} = m\] First, you need to find any restrictions on the variables. Those restrictions keep the denominator of this expression from being 0. That means any value of \(x\) that makes \(x-a=0\) is a restricted value. To solve the equation, I would multiply both sides by the denominator \((x-a)\). Then use the distributive property to remove any parentheses, and solve for \(x\) by adding, subtracting and dividing as necessary.
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