Prove that for all integers

  1. prove the product of 4 consecutive integers is always divisible by 24 using the principles of math induction. Could anyone help
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    2. zomg asked by zomg
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  2. Let P(x) be a nonconstant polynomial, where all the coefficients are nonnegative integers. Prove that there exist infinitely
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    2. helpmepls123 asked by helpmepls123
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  3. 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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  4. Let A= {for all m that's an element of the integers | m=3k+7 for some k that's an element of positive integers}. Prove that A is
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    2. Samantha asked by Samantha
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  5. #1: a) Let a, b, c be integers and x is congruent to y (mod m). Prove that ax^2+bx+c is congruent to ay^2+by+c (mod m).b) Show
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    2. Aaron asked by Aaron
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  6. #1: a) Let a, b, c be integers and x is congruent to y (mod m). Prove that ax^2+bx+c is congruent to ay^2+by+c (mod m).b) Show
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    2. Dave asked by Dave
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  7. The product of two consecutive positive integers is added to the larger of the two integers. Prove that the result is always a
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    2. Anonymous asked by Anonymous
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  8. The product of two consecutive positive integers is added to the larger of the two integers. Prove that the result is always a
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    2. Anonymous asked by Anonymous
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  9. Please help me! Thank you very much.Prove Fermat's Last theorem for n=3 : X^3 + Y^3 = Z^3 where X, Y, Z are rational integers,
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    2. kate asked by kate
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  10. 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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