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WEEK 4
TOPIC: ALGEBRAIC FRACTIONS
CONTENT:
SIMPLIFICATION OF FRACTIONS
An algebraic fraction is a part of a whole, represented mathematically by a pair of algebraic terms. The upper part is called the numerator while the lower part the denominator. To simplify algebraic fractions, we need to factorize both the numerator and the denominator.
Examples:
(〖3x〗^2+9x^2 y^2)/(3x^2 y)
(x^2-y^2+3x+3y)/(x-y+3)
(x^2-9)/(x^2+x-6)
(5xy-10x+y-2)/(8-〖2y〗^2 )
Solution:
(〖3x〗^2+9x^2 y^2)/(3x^2 y)=(〖3x〗^2 (1+〖3y〗^2 ))/(〖3x〗^2×y)
Cancel the common factors i.e.〖3x〗^2
.∴ Ans=(1+〖3y〗^2)/y
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