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Learn addition of fractions categorized as: same denominator, different denominators, and mixed numbers. Watch video clips for step-by-step solutions and practice with examples. Enhance your fraction skills! Try exercises provided for a comprehensive understanding. Prepare for multiplication in the upcoming lesson!
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Categories of fractions • Addition of fractions can be grouped into three categories i:e • those with same denominator • Those with different denominator • Those with mixed fractions
1. same denominator • This can be done by adding the numerator and maintaining the denominator. • Below is a video clip that shows how this can be done.
More Illustration • Add the numerator and maintain the denominator.eg. • 1/5+2/5=(1+2)/5= • 1&2 are the numerators. Therefore we add 1+2 to get 3 . Since the denominator is same therefore the answer becomes 3/5 • In pairs try the following. 2/6+1/6=
solution • 2/6+1/6=(2+1)/6=3/6
2. Fractions with Different denominators • Incase of different denominators use equivalent fractions • The below clip shows how to solve problems with different denominators.
. • For example • 3/4+1/7=(21+4)/28=25/28. • In pairs try • 1/6+4/11.
solution • 1/6+4/11=(11+24)/66=35/66.
3.Mixed number fraction • For mixed numbers: first express them as improper fractions then add them appropriately. • Listen to the below video clip to shade more light.
More Illustration. • For example • 5 2/3+1 4/5=17/3+9/5=(75+27)=112/15 • 7 7/15. • In pairs try 3 3/5 +5 ½.
solution • 3 3/5+5 ½=18/5+11/2 • =(36+55)/10 • =101/10 • =10 1/10
ASSIGNMENT • In your exercice books try • Ex.7.3 • 2)a &i
Conclusion. • Addition of fraction need to be done considering equivalence. • Next lesson we will look at muiltiplication of fractions
End • Thank you