show so that square of an odd positive integer is of form 8q+ 1 for some integer q
Answers
Answered by
3
Heya!!
Let a be any odd positive integer with b=4.
Therefore,
a= 4q+1 ( By Euclid's Division Lemma)
When a=4q+1
a2=(4q+1)2
=16q2 +1 + 8q
=8(2q2 +q) +1
=8q+1 where (q=2q2+q)
Hence proved.
Hope this helps you ☺
Let a be any odd positive integer with b=4.
Therefore,
a= 4q+1 ( By Euclid's Division Lemma)
When a=4q+1
a2=(4q+1)2
=16q2 +1 + 8q
=8(2q2 +q) +1
=8q+1 where (q=2q2+q)
Hence proved.
Hope this helps you ☺
Answered by
6
Hello friend....☺☺
Here is your solution......❇❇
Thanks....☺☺
Here is your solution......❇❇
Thanks....☺☺
Attachments:
Similar questions
World Languages,
7 months ago
Hindi,
7 months ago
English,
7 months ago
Math,
1 year ago
Science,
1 year ago