Worksheet on Multiplying Monomials

Practice the questions given in the worksheet on multiplying monomials (a monomial by a monomial). The questions are based on multiplication of two or more monomials.

1. Fill in the blanks:

(i) 5 × 4 = _____

(ii) 7 × 9 = _____

(iii) 3 × 6 = _____

(iv) 6 × 8 = _____

(v) 2 × 7 = _____

(vi) 9 × 12 = _____

(vii) 3 × 7 = _____

(viii) 8 × 1 = _____

(ix) 9 × 0 = _____

(x) 11 × 4 = _____
and

and

and

and

and

and

and

and

and

and
5a × 4a = _____

7a2 × 9a3 = _____

3a × 6b = _____

6am × 8m = _____

2pq × 7pq = _____

9ay2 × 12ay = _____

3a3b2 × 7a2b5 = _____

8a2mn2 × a3m2n = _____

9p5q4 × 0 = _____

11z × 4yz7 = _____

2. Find the product of the monomials:

(i) 7x × 8x =

(ii) 3x × 5x × 4 = 

(iii) 2xy × 7ay

(iv) a × 4a2 × 6a3 =

(v) 9 × 9m2 =

(vi) 4 × 4p2 × 6p2q2 =

(vii) (-5x) × 8x2y =

(viii) (- 7m2n2) × (- 5mn) =

(ix) (-3a) × (-2a2b) × (-8ab2) =

(x) 12abc2 × (-2ab2c) × 0 =


3. Find the value of:

(i) 11x5 × 3x2

(ii) (-4m2) × 4p2

(iii) 2abc × 8a2c3

(iv) abcd × abc

(v) 6p2q2r2 × 2x2y2z2

(vi) 9m3n5 × 4m5n7

(vii) 3a3b3 × (-4a5b3)

(viii) 0 × (15x4y4z2)

(ix) 1 × 17x5z2

(x) b5c4 × m4z5


4. Find the product of the two monomials:

(i) 4xy and -5xy

(ii) xy4 and (-x3y4)

(iii) 4ax and 3ay

(iv) 12ab2c and 4ab2

(v) 5mp2 and 3mn2p


5. Find the product of the three monomials:

(i) 7ab2c5, 4a3b2c2 and 2abc2

(ii) xy2, 2x2y and xy

(iii) x5, y2x5 and xyz

(iv) (-b2c), (-2bc) and 10c2b

(v) mn3, m2n4 and 5mn


6. Multiply a monomial by a monomial:

(i) 5a by 7

(ii) 4x2 by 9

(iii) 12uv by 3

(iv) –pq by 16

(v) 31pxy by 2

(vi) 5x2 by (-13x4y)

(vii) (-2xy) by (5xy)

(viii) (-7mn2) by (-6m3n5)

(ix) 16xyz by 5x2z2

(x) 102a2bc by 0

Answers for the worksheet on multiplying monomials are given below to check the exact answers of the above multiplication.


Answers:


1. (i) 20, 20a2 (ii) 63, 63a5

(iii) 18, 18ab

(iv) 48, 48am2

(v) 14, 14p2q2

(vi) 108, 18a2y3

(vii) 21, 21a5b7

(viii) 8, 8a5m3n3

(ix) 0, 0

(x) 44, 44yz8



2. (i) 56x2

(ii) 60x2

(iii) 14axy2

(iv) 24a6

(v) 81m2

(vi) 96p4q2

(vii) -40x3y

(viii) 35m3n3

(ix) -48a4b3

(x) 0



3. (i) 33x7

(ii) -16m2p2

(iii) 16a3bc4

(iv) a2b2c2d

(v) 12p2q2r2x2y2z2

(vi) 36m8n12

(vii) -12a8b6

(viii) 0

(ix) 17x5z2

(x) b5c4m4z5



4. (i) -20x2y2

(ii) -x4y8

(iii) 12a2xy

(iv) 48a2b4c

(v) 15m2n2p3



5. (i) 56a5b5c9

(ii) 2x4y4

(iii) x11y3z

(iv) 20b4c4

(v) 5m4n8



6. (i) 35a

(ii) 36x2

(iii) 36uv

(iv) –16pq

(v) 62pxy

(vi) -65x6y

(vii) -10x2y2

(viii) 42m4n7

(ix) 80x3yz3

(x) 0

Terms of an Algebraic Expression - Worksheet

Worksheet on Types of Algebraic Expressions

Worksheet on Degree of a Polynomial

Worksheet on Addition of Polynomials

Worksheet on Subtraction of Polynomials

Worksheet on Addition and Subtraction of Polynomials

Worksheet on Adding and Subtracting Polynomials

Worksheet on Multiplying Monomials

Worksheet on Multiplying Monomial and Binomial

Worksheet on Multiplying Monomial and Polynomial

Worksheet on Multiplying Binomials

Worksheet on Dividing Monomials






6th Grade Math Practice

Math Home Work Sheets

From Worksheet on Multiplying Monomials to HOME PAGE




Didn't find what you were looking for? Or want to know more information about Math Only Math. Use this Google Search to find what you need.



New! Comments

Have your say about what you just read! Leave me a comment in the box below. Ask a Question or Answer a Question.




Share this page: What’s this?

Recent Articles

  1. BODMAS Rule | Order of Operation | Definition, Examples, Problems

    Mar 30, 25 01:11 PM

    What is BODMAS Rule in Math?
    Easy and simple way to remember BODMAS rule!! B → Brackets first (parentheses) O → Of (orders i.e. Powers and Square Roots, Cube Roots, etc.) DM → Division and Multiplication

    Read More

  2. Subtracting 1-Digit Number | Subtract Two One-Digit Number | Video

    Mar 30, 25 10:16 AM

    Cross Out 6 Objects
    In subtracting 1-digit number we will subtract or minus one-digit number from one-digit number or one-digit number from 2-digit number and find the difference between them. We know that subtraction me…

    Read More

  3. Divisible by 10 | Test of Divisibility by 10 Video | Rules | Examples

    Mar 29, 25 03:06 PM

    Divisible by 10
    Divisible by 10 is discussed below. A number is divisible by 10 if it has zero (0) in its units place. Consider the following numbers which are divisible by 10, using the test of divisibility by 10:

    Read More

  4. Divisible by 9 | Test of Divisibility by 9 | Rules | Video | Examples

    Mar 29, 25 02:55 PM

    Divisible by 9
    A number is divisible by 9, if the sum is a multiple of 9 or if the sum of its digits is divisible by 9. Consider the following numbers which are divisible by 9, using the test of divisibility by 9:

    Read More

  5. Divisible by 6 | Rules for Test of Divisibility by 6 Video | Examples

    Mar 29, 25 02:48 PM

    Divisible by 6
    Divisible by 6 is discussed below: A number is divisible by 6 if it is divisible by 2 and 3 both. Consider the following numbers which are divisible by 6, using the test of divisibility by 6: 42

    Read More

Terms of an Algebraic Expression

Types of Algebraic Expressions

Degree of a Polynomial

Addition of Polynomials

Subtraction of Polynomials

Power of Literal Quantities

Multiplication of Two Monomials

Multiplication of Polynomial by Monomial

Multiplication of two Binomials

Division of Monomials