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What is the sum of all positive integers r that satisfy Lcm[r,700] = 7000
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Hint : \[ab = \text{lcm}(a,b) \times \gcd(a,b) \]
8000 (1000, 7000)
Yep! how did you get that ?
\(\)
Note the prime factorizations $700=2^2 * 5^2 * 7 and 7000=2^3 * 5^3 * 7 1) 2^3 * 5^3 = 1000 2) 7*2^3*5^3= 7000
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