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Home >> Fundamental Operations >> Dividend >> Examples

Define Dividend : Solved Examples

Addition Subtraction Multiplication Division Dividend
Divisor Quotient Remainder Multiplicand Multiplier
Minuend Subtrahend

Find dividend from the following
A) (8b ÷ 4)
B) (7 ÷ 2a)
C) (4x ÷ 2) ÷ 2
D) 16 ÷ (7a - 4b)
E) (x - y) ÷ (2x - 4)
A) (8b ÷ 4)

As shown below, an algebraic number (8b) is divided by a whole number (4).
Hence algebraic number (8b) is a Dividend.






B) (7 ÷ 2a)

As shown the below, a whole number (7) is divided by an algebraic number (2a).

Hence whole number (7) is a Dividend.






C) (4x ÷ 2) ÷ 2

As shown below, an algebraic expression (4x + 2) is divided by a whole number (2).

Hence algebraic expression (4x + 2) is a Dividend.






D) 16 ÷ (7a - 4b)

As shown below, a whole number (16) is divided by an algebraic expression (7a - 4b).

Hence, a whole number (16) is a Dividend.






E) (x - y) ÷ (2x - 4)

As shown below, an algebraic expression (x - y) is divided by an
algebraic expression (2x - 4).

Hence, algebraic expression (x - y) is a Dividend.


Related Question Examples

  • In the following long division method, show its dividend.

  • Find dividend from the following
    A) (8b ÷ 4)
    B) (7 ÷ 2a)
    C) (4x ÷ 2) ÷ 2
    D) 16 ÷ (7a - 4b)
    E) (x - y) ÷ (2x - 4)
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