Power of literal quantities means when a quantity is multiplied by itself, any number of times, the product is called a power of that quantity. This product is expressed by writing the number of factors in it to the right of the quantity and slightly raised.
For example:
(i) m × m has two factors so to express it we can write m × m = m^{2}Learn how to read and write the power of literal quantities.
(i) Product of x × x is written as x^{2} and it is read as x squared or x raised to the power 2.How to identify the base and exponent of the power of the given quantity?
(i) In a^{5} here a is called the base and 5 is called the exponent or index or power.Solved examples:
1. Write a × a × b × b × b in index form.
a × a × b × b × b = a^{2}b^{3}● Terms of an Algebraic Expression
Types of Algebraic Expressions
Multiplication of Two Monomials
Multiplication of Polynomial by Monomial
Multiplication of two Binomials
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● 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
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