Question

Let m and n be positive integers and let k be the least common multiple of...

Let m and n be positive integers and let k be the least common multiple of m and n. Show that mZ intersect nZ is equal to kZ. provide justifications please, thank you.

Homework Answers

Answer #1

please give me your feedback

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Let m and n be positive integers and let k be the least common multiple of...
Let m and n be positive integers and let k be the least common multiple of m and n. Show that mZ intersect nZ is equal to kZ. provide justifications pleasw, thank you.
Let m,n be any positive integers. Show that if m,n have no common prime divisor (i.e....
Let m,n be any positive integers. Show that if m,n have no common prime divisor (i.e. a divisor that is at the same time a prime number), then m+n and m have no common prime divisor. (Hint: try it indirectly)
Let m,n be integers. show that the intersection of the ring generated by n and the...
Let m,n be integers. show that the intersection of the ring generated by n and the ring generated by m is the ring generated by their least common multiple.
The least common multiple of nonzero integers a and b is the smallest positive integer m...
The least common multiple of nonzero integers a and b is the smallest positive integer m such that a | m and b | m; m is usually denoted [a,b]. Prove that [a,b] = ab/(a,b) if a > 0 and b > 0.
Let X Geom(p). For positive integers n, k define P(X = n + k | X...
Let X Geom(p). For positive integers n, k define P(X = n + k | X > n) = P(X = n + k) / P(X > n) : Show that P(X = n + k | X > n) = P(X = k) and then briefly argue, in words, why this is true for geometric random variables.
Prove that for fixed positive integers k and n, the number of partitions of n is...
Prove that for fixed positive integers k and n, the number of partitions of n is equal to the number of partitions of 2n + k into n + k parts. show by using bijection
Please include the argument in word, thanks Let X ∼ Geom(p). For positive integers n, k...
Please include the argument in word, thanks Let X ∼ Geom(p). For positive integers n, k define P(X = n + k | X > n) = P(X = n + k) / P(X > n) . Show that P(X = n + k | X > n) = P(X = k) and then briefly argue, in words, why this is true for geometric random variables.
Let a, b be positive integers and let a = k(a, b), b = h(a, b)....
Let a, b be positive integers and let a = k(a, b), b = h(a, b). Suppose that ab = n^2 show that k and h are perfect squares.
Let m and n be positive integers. Exhibit an arrangement of the integers between 1 and...
Let m and n be positive integers. Exhibit an arrangement of the integers between 1 and mn which has no increasing subsequence of length m + 1, and no decreasing subsequence of length n + 1.
Let n greater than or equal to 1 be a positive integers, and let X1, X2,.....,...
Let n greater than or equal to 1 be a positive integers, and let X1, X2,....., Xn be closed subsets of R. Show that X1 U X2 U ... Xn is also closed.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT