Question

numeral whose place value always remains the same​

Answer 1

Step-by-step explanation:

the the successor of a number is 1 than the number

Answer 2

Answer:

Step-by-step explanation:

Face value definition:

Face value in mathematics refers to a digit's true value in a number. For instance, if the number $567$ is a number, the face value of the digit $6$ is only $6$, whereas its place value is tens (i.e. $60$). As a result, every digit in a number, whether it has two, three, or $n$ digits, will have a place value and a face value.

$4$ in a number has a face value of $4.$

$3$ in a number has a face value of $3$.

$2$ in a number has a face value of $2$.

$1$ in a number has a face value of $1.$

Place value definition:

The foundation of our entire number system is place value. In this approach, the value of a digit in a number is determined by where it appears in the number. The digits in the numbers $42,316$ and $61,432$ are distinct from one another.

Numeral whose place value always remains the same​.

$0$ is the only number whose face value and place value are equal.

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