find the square of each
Answers
Answer:
Mathematics Grade 10 Algebraic expressions Simplification of fractions
Previous
Next
1.8 Simplification of fractions (EMAQ)
We have studied procedures for working with fractions in earlier grades.
ab×cd=acbd(b≠0;d≠0)
ab+cb=a+cb(b≠0)
ab÷cd=ab×dc=adbc(b≠0;c≠0;d≠0)
Note: dividing by a fraction is the same as multiplying by the reciprocal of the fraction.
In some cases of simplifying an algebraic expression, the expression will be a fraction. For example,
x2+3xx+3
has a quadratic binomial in the numerator and a linear binomial in the denominator. We have to apply the different factorisation methods in order to factorise the numerator and the denominator before we can simplify the expression.
x2+3xx+3=x(x+3)x+3=x(x≠−3)
If x=−3 then the denominator, x+3=0 and the fraction is undefined.