Question

LCM of the 3,6 LCM of ​

Answer 1

$\huge\red\star{Given :-}$

3 and 6

$\huge\green\star{Find :-}$

L.C.M = ?

$\huge\red\star{Solution :-}$

First we all to take the L.C.M of 3 and 6 :-

3 । 3 , 6

2 । 1 , 2

‎ ‎ ‎ । 1 , 1

The L.C.M of 3 and 6 is 3 × 2 = 6

Answer 2

Given: The numbers are$3\ and\ 6$.

We have to find the LCM of the numbers$3\ and\ 6$.

We are solving in the following way:

We have,

The numbers are$3\ and\ 6$.

First, we will list all prime factors for each number.

Prime Factorization of $3$will be:

$3$ is prime  => $3^1$

Prime Factorization of $6$is:

$2 \times 3 => 2^1 \times 3^1$

For each prime factor, we will find where it occurs most often as a factor and write it that many times in a new list.

The new superset list is

$2, 3$

Multiplying these factors together to find the LCM.

LCM $= 2 \times3 = 6$

Hence, the LCM of$3\ and\ 6$ is$6$.