prove that the square of any positive integer of form 5q+1 is of the same form About the author Jasmine
Answer: Let n = 5q + 1 where q is a positive integer ∴ n2 = (5q + 1)2 = 25q2 + 10q + 1 = 5(5q2 + 2q) + 1 = 5m + 1, where m is some integer Hence, the square of any positive integer of the form 5q + 1 is of the same form. Plz. mark my answer as the brainliest. I really need it very much. Reply
Answer: Let n = 5q + 1 where q is a positive integer
∴ n2 = (5q + 1)2
= 25q2 + 10q + 1
= 5(5q2 + 2q) + 1
= 5m + 1, where m is some integer
Hence, the square of any positive integer of the form 5q + 1 is of the same form.
Plz. mark my answer as the brainliest. I really need it very much.