Question

HCF of 16/5, 12/5 and 156/5​

Answer 1

Answer:

The concept of HCF can be extended upto the set of integers at most. You cannot take the HCF of rational numbers, or any other type of real number.

If it helps mark me as brainliest.

Answer 2

Given,

HCF of $\frac{16}{5}, \frac{12}{5},$ and $\frac{156}{5}$

We have to find the HCF of given numbers

Highest common factor: The highest number that can be divided exactly into each of two or more number

First we have to write the factors of given numbers

$\frac{16}{5}=\frac{4}{5}\times4$

$\frac{12}{5}= \frac{4}{5}\times3$

$\frac{156}{5}= \frac{4}{5}\times39$

The HCF of $\frac{16}{5}, \frac{12}{5},$ and $\frac{156}{5}$ is $\frac{4}{5}$.

Therefore, the HCF of $\frac{16}{5}, \frac{12}{5},$ and $\frac{156}{5}$ is $\frac{4}{5}$.