For any positive integer m, gcd(ma, mb)=mgcd(a,b) [NT-Ch.2-S2.4] - Part 5

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31. gcd (𝑎+𝑏,𝑎−𝑏)=1 𝑜𝑟 2 | gcd⁡(2𝑎+𝑏,𝑎+2𝑏)=1 𝑜𝑟 3 | Problems 2.4 | question 4 | David M. Burton 31. gcd (𝑎+𝑏,𝑎−𝑏)=1 𝑜𝑟 2 | gcd⁡(2𝑎+𝑏,𝑎+2𝑏)=1 𝑜𝑟 3 | Problems 2.4 | question 4 | David M. Burton
32. gcd⁡(𝑎+𝑏,𝑎^2+𝑏^2 )=1𝑜𝑟 2 | gcd⁡(𝑎+𝑏,𝑎^2−𝑎𝑏+𝑏^2 )=1 𝑜𝑟 3 | Problems 2.4 | question 4 | M. Burton 32. gcd⁡(𝑎+𝑏,𝑎^2+𝑏^2 )=1𝑜𝑟 2 | gcd⁡(𝑎+𝑏,𝑎^2−𝑎𝑏+𝑏^2 )=1 𝑜𝑟 3 | Problems 2.4 | question 4 | M. Burton
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