Question

Refer the above attachment and answer.......Only 13th one......
Don't answer irrelevantly.....​

Answer 1

Step-by-step explanation:

hope it's helpful question no. 1 answer

by the way in which std your are studying

Answer 2

Answer:

Now each number has one 3, therefore we will take only one 3. And 150 has two 5's which is the highest among all of them. So, we have three 2's, one 3, and two 5's. Hence, 600 is the LCM of 24, 60, 150.

The LCM(24,60,150)=600

Step-by-step explanation:

Given : Numbers - 24,60,150

To find : The LCM of 24,60,and 150 by fundamental theorem of arithmetic.

Solution :

Fundamental theorem of arithmetic state that every integer greater than 1 is prime number or presented as product of prime factorization also know as unique prime factorization.

Now, factor of number 24,60 and 150

24=2x2x2x3

60=2x2x3x5

150=3x5x2x5

LCM is the least common multiple

LCM (24,60,150)=  2x2x2x3x5x5=600

Therefore, The LCM(24,60,150)=600