Multiplying monomial by monomial

Multiplying monomial by monomial

To multiply a monomial by a monomial, we need to first separate the coefficients and variables. Then, we group the coefficients together and apply the exponent rules on the variables.
Basic Concepts: Exponent rules, Order of operations with exponents, Product rule of exponents
Related Concepts: Exponents: Product rule (ax)(ay)=a(x+y) (a^x)(a^y)=a^{(x+y)}, Exponents: Power rule (ax)y=a(x⋅y) (a^x)^y = a^{(x\cdot y)}

Lessons

  • Introduction
    a)
    How to multiply monomials?

  • 1.
    Multiplying a monomial by a monomial
    a)
    (−4x2y4)(2x−3y2)(−3x−5y−2) {(-4x^2y^4)(2x^{-3}y^2)(-3x^{-5}y^{-2})}

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6.
Algebraic Expressions
6.1
Equivalent algebraic expressions
6.2
Adding and subtracting algebraic expressions
6.3
Multiplying monomial by monomial
6.4
Multiplying monomial by binomial
6.5
Multiplying binomial by binomial
6.6
Multiplying polynomial by polynomial
6.7
Applications of polynomials
GCE O-Level A Maths
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