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**Hint:**The number or value or amount that we divide is known as a ‘dividend’

Divisor \[ \to \] The number which divides the dividend is known as divisor.

Quotient \[ \to \] the result obtained from the division process is known as a quotient

Remainder \[ \to \]The number left over after the division process is known as the remainder.

The formula to find the dividend is

\[Dividend = Divisor \times Quotient + \operatorname{Re} mainder\]

Usually we divide a number by another number, it results in a answer, such that

\[\dfrac{A}{B} = C\]

Here ‘A’ is the dividend B is the divisor and ‘C’ is the quotient.

\[\dfrac{{Dividend}}{{Divisor}} = Quotient\]

We can write

\[Dividend = Divisor \times Quotient\]

If any remainder is left after the division method then

\[Dividend = Divisor \times Quotient + remainder\]

**Complete step-by-step answer:**

Given,

Divisor \[ = 21\]

quotient \[ = 43\]

remainder \[ = 19\]

Now, we use the dividend formula.

\[Dividend = Divisor \times Quotient + remainder\]

\[ = 21 \times 43 + 19\]

\[ = 903 + 19\]

\[ = 922\]

Hence the dividend is 922.

**Note:**The division is a method of distributing a group of things into equal parts. It is one of the four basic operations of arithmetic, which gives a fair result of sharing. The division is an operation inverse of multiplication.

Dividend is the whole which is to be divided into different equal parts.

For example: - if 10 is divided by 2, then the answer will be two equal parts of number 5 and 10 is the dividend.

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