Answer:

Explanation:
The equations came out a bit garbled, are these right:


Assuming they are, we need to find out what to add to the SUM of those to get an answer of 1, is that right?
So let's sum (add) them. I trust you know how to do this, but literally just add like terms (the
, the x's, and the integers) to get:

Do you agree that's right? Do you see how it was done? There were 4 "x-squared" terms added to 3 "x-squared" terms, for a total of 7 "x-squareds".
Then there were 3 x's added to 6 x's for a total of 9 x's.
-7 adds to 5 to give -2.
Now since we know we want to add something to that ("must be added to the sum") and end up with an answer of simply "1", we know the "x-squared" term and the 'x' terms need to be cancelled out.
So adding
will cancel out the first term.
And adding
will cancel out the second term.
Now what do we need to add to -2 to get to 1? 3, right?
So "what must be added to the sum of" those two equations to get to 1 is:
