Which is bigger: \[0.6\] or $0.58$?

Hint: Here, we have the numbers in decimal form. So, we will convert both the numbers in whole numbers. The whole numbers are the numbers without fractions, and they are a collection of positive integer numbers and zero. So, we will convert the given numbers in whole number by multiplication with a common number.

Complete step by step answer:
Here, we have to identify which number is bigger \[0.6\] or $0.58$. So, firstly we will convert the given number into whole numbers. After that it is easy to identify which number is bigger. Whole numbers can be defined as the numbers without fractions, and they are a collection of positive integer numbers and zero. They are denoted by the symbol “W”. For example- $0,1,2, \ldots $. Including zero, all figures are true and whole numbers do not include either fractional or decimal numbers. i.e., $\dfrac{2}{3},0.2,\,3.7$ are not entire quantities.

Whole numbers are almost the same as natural numbers except for $0$. A whole number, as the name implies, is not a faction. Now, we will convert the given decimal number into a whole number by multiplication with a common number. Converting \[0.6\]and $0.58$ into the whole number. We get,
$ \Rightarrow 0.6 = 0.6 \times 100 = 60$
$ \Rightarrow 0.58 = 0.58 \times 100 = 58$
Here, $60 > 58$

Hence, \[0.6\] is bigger than $0.58$.

Note: We can also identify directly which is bigger or smaller in decimal numbers by seeing after decimal which number is greater. Here, in \[0.6\]and $0.58$ in \[0.6\] after decimal there is $6$ and $5$. So, we can easily identify that \[0.6\] is bigger than $0.58$. If we have $3.98$ and$4.67$, here $4.67$ is bigger than before the decimal . We have $3$ and $4$, so in this case we see the bigger digit before the decimal not after the decimal.