English, asked by laukeshvaishnav96, 6 months ago

Prove that order of each subgroup of a finite group is a divisor of the order of the group.

Answers

Answered by Cutekhushi00
2

A rainbow is a meteorological phenomenon that is caused by reflection, refraction and dispersion of light in water droplets resulting in a spectrum of light appearing in the sky. It takes the form of a multicoloured circular arc

Answered by Anonymous
1

Answer:

\huge\tt{\fcolorbox{green}{yellow}{ANSWER}}

Lagrange's Theorem. THEOREM: The order of a subgroup H of group G divides the order of G. Definition: If G is a finite group (or subgroup) then the order of G is the number of elements of G. ... It could have subgroups with 3, 5, 9, or 15 elements since these numbers are all divisors of 45.

Similar questions