Math, asked by deepshikhapathak740, 1 year ago

Find the greatest number that can be exactly divisible by 147, 161 ,210

Answers

Answered by sonabrainly
11

Answer:

Step-by-step explanation:

H.C.F of 210,315,147,161 will be the largest number which divides these numbers.

Prime factorization of:

210=2×3×5×7

315=3^2×5×7

147=3×7^2

161=23×7

product of common factors of least power=7

Answered by Dhruv4886
0

The greatest number that can be exactly divisible by 147, 161 ,210 is 7

Given:

147, 161, 210

To find:

The greatest number that can be exactly divisible by 147, 161 ,210

Solution:

To find the greatest number that can be exactly divisible by 147, 161, 210

or HCF  (147, 161, 210)  write given numbers as product of prime numbers

147 = 3 × 7 × 7

161  = 7 × 23

210 = 2 × 3 ×5 × 7  

In above factors HCF (147, 161 ,210) = factor which is common in all factors

⇒ HCF (147, 161 ,210) = 7

The greatest number that can be exactly divisible by 147, 161 ,210 is 7

#SPJ2  

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