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Find two integers r and s such that their product is 6 and their sum is 5.

Mathematics

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Answer

2 and 32 \text{ and } 3

Here is the completed table:

Factors of 6Product of the two factorsSum of the two factorsResult
1 and 61×6=61 \times 6 = 61+6=71 + 6 = 7Product = 6 but sum ≠\neq 5
-1 and -6(−1)×(−6)=6(-1) \times (-6) = 6(−1)+(−6)=−7(-1) + (-6) = -7Product = 6 but sum ≠\neq 5
2 and 32×3=62 \times 3 = 62+3=52 + 3 = 5Product = 6 and sum = 5
-2 and -3(−2)×(−3)=6(-2) \times (-3) = 6(−2)+(−3)=−5(-2) + (-3) = -5Product = 6 but sum ≠\neq 5

The two integers, rr and ss, are 2 and 3\boxed{2 \text{ and } 3}.

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