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3) odd
4) 1
5)2/7
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Qs 3) 2
Qs 4) In the Euclidean algorithm, this is commonly used as the basic case. If a divides the product b⋅c, and gcd(a, b) = d, then a/d divides c. If m is a non-negative integer, then gcd(m⋅a, m⋅b) = m⋅gcd(a, b). If m is any integer, then gcd(a + m⋅b, b) = gcd(a, b).
Qs 5) 2/7
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