Prove that for all positive

  1. 1)prove that if x is rational and x not equal to 0, then 1/x is rational.2) prove that there is a positive integers that equals
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    2. thisha asked by thisha
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  2. Prove that for all positive integers “a” and “b”, GCD(a,b) = LCM(a,b) iff a = b. Can someone explain me how to prove
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    2. Christian asked by Christian
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  3. If a and b are positive integers, prove that:ab = gcd(a,b)*lcm(a,b). Can visualize this being true and easily create examples
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    2. Rom asked by Rom
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  4. Prove that a number 10^(3n+1) , where n is a positive integer, cannot be represented as the sum of two cubes of positive
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    2. m asked by m
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  5. Prove that a number 10^(3n+1) , where n is a positive integer, cannot be represented as the sum of two cubes of positive
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    2. Matt asked by Matt
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  6. Let f:ℤ+ → ℤ+ be the function defined by: for each x ∈ ℤ+, f(x) is the number of positive divisors of x.- find
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    2. excel asked by excel
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  7. Let f:ℤ+ → ℤ+ be the function defined by: for each x ∈ ℤ+, f(x) is the number of positive divisors of x.- find
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    2. excel asked by excel
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  8. Let f:ℤ+ → ℤ+ be the function defined by: for each x ∈ ℤ+, f(x) is the number of positive divisors of x.- find
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    2. excel asked by excel
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  9. can you answer this question:prove that a number 10^(3n+1), where n is a positive integer, cannot be represented as the sum of
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    2. m asked by m
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  10. Pick 2 consecutive, positive integers and call them a and b. Prove that a/2 + b/2 >/= 1.what does it mean by consecutive and
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    2. EKA asked by EKA
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