if n is a positive integer , let S(n) denote the sum of the positive divisors of n, including n, G(n) is the greatest divisor of n. If H(n)=(G(n))/(S(n)) then which of the following is the largest H(2010) or H(2011)

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Sher Mohammad · Answer

S(2010)=1+2+3+67=73 S(2011)=1 G(2011)=1 G(2010)=67 H(2010)=67/73 H(2011)=1 H(2011) is greater.

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if n is a positive integer , let S(n) denote the sum of the positive divisors of n, including n, G(n) is the greatest divisor of n. If H(n)=(G(n))/(S(n)) then which of the following is the largest H(2010) or H(2011)

if n is a positive integer , let S(n) denote the sum of the positive divisors of n, including n, G(n) is the greatest divisor of n. If H(n)=(G(n))/(S(n)) then which of the following is the largest H(2010) or H(2011)

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if n is a positive integer , let S(n) denote the sum of the positive divisors of n, including n, G(n) is the greatest divisor of n. If H(n)=(G(n))/(S(n)) then which of the following is the largest H(2010) or H(2011)

if n is a positive integer , let S(n) denote the sum of the positive divisors of n, including n, G(n) is the greatest divisor of n. If H(n)=(G(n))/(S(n)) then which of the following is the largest H(2010) or H(2011)

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