Is a four-digit number always larger than a three-digit number?

Yes.

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No. It is possible to have a four-digit number that is smaller than a three-digit number

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It cannot be determined without examining the number.

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Solution

The correct option is A Yes.
A four-digit number is always larger than a three-digit number.

Let's take an example to understand the statement $\to 1001 and 998$

$1001$ is a 4-digit number, and
$998$ is a 3-digit number.

Clearly, we can observe that $1001 > 998$ .

$∴$ The statement is correct.

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Similar questions

Q. A four digit number is always larger than a three digit number.

The product of a three digit number and a four-digit number cannot have more than ______ digits.

When the largest three-digit number is divided by the smallest three-digit number, the result is always a one-digit number.

Q. A two-digit number will always be ______ than a one-digit number.

Pick a two digit number with distinct digits. Now, reverse the digits. Subtract the smaller number from the larger number. The sum of the digits of the difference obtained is always ____.

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Is a four-digit number always larger than a three-digit number?

The correct option is A Yes.A four-digit number is always larger than a three-digit number. Let's take an example to understand the statement →1001 and 998 1001 is a 4-digit number, and 998 is a 3-digit number. Clearly, we can observe that 1001>998. ∴ The statement is correct.