The two numbers that multiply to 36 and add up to 15 are 9 and 4. When you multiply 9 and 4, you get 36, and when you add them together, you get 15. Therefore, the answer is 9 and 4.
The two numbers that multiply to 45 and add up to -14 are -9 and -5. This is because (-9) × (-5) = 45, and (-9) + (-5) = -14.
9 and 36
The two numbers that multiply to get sixty-three and add up to zero are 7 and -7. This is because 7 × -9 = -63 and 7 + (-9) = -2. The correct pairs, however, are 9 and -9, which multiply to 63 (9 × -7 = -63) and add up to 0 (9 + -9 = 0).
There are no two real numbers that multiply to 9 and add up to 14. If we let the two numbers be ( x ) and ( y ), the equations ( xy = 9 ) and ( x + y = 14 ) lead to a contradiction. Solving these simultaneously shows that the conditions cannot be satisfied.
10 and 8
To find two numbers that add up to 18, we can set up an algebraic equation. Let's call the two numbers x and y. The equation we need to solve is x + y = 18. Since we are looking for two numbers that add up to 18, there are multiple possible solutions. For example, one possible pair of numbers that add up to 18 is 10 and 8, as 10 + 8 = 18.
8 + 9 = 17
The two numbers that multiply to 45 and add up to -14 are -9 and -5. This is because (-9) × (-5) = 45, and (-9) + (-5) = -14.
The two square numbers which add up to 13 are 9 (which is equal to 3 squared), and 4 (which is equal to 2 squared).
-9 and 10
4 and 9.
9 and 36
5 and 4
The two numbers that multiply to get sixty-three and add up to zero are 7 and -7. This is because 7 × -9 = -63 and 7 + (-9) = -2. The correct pairs, however, are 9 and -9, which multiply to 63 (9 × -7 = -63) and add up to 0 (9 + -9 = 0).
There are no two real numbers that multiply to 9 and add up to 14. If we let the two numbers be ( x ) and ( y ), the equations ( xy = 9 ) and ( x + y = 14 ) lead to a contradiction. Solving these simultaneously shows that the conditions cannot be satisfied.
-45