Given the two equations

If we have to solve this question, we will do so easily using the addition method because we can easily eliminate x. Also because we will avoid using fractions to get our answers
Thus if we add the two equations

Then, the value of x from the first equation

Therefore

If we wanted to solve for x first, this method of addition would not be convenient because the coefficients of y in the two equations are neither the same nor equal to one.