The given expression : x^2+10=7x

Simplify and factorize:

Expand the number (-7) such that when we add or subtract the numbers we get (-7) and when multiply we get 10
So, (-5) + (-2) = (-7), (-5) x (-2) = 10
expression can be written as:

Now take x common from the first two parts and -2 from last two parts:

Now take (x-5) Common:

To get the value of x, compute each factor with zero:

So, the value of x are :
x =2, x = 5
Answer : x =2, x = 5