Apply and extend previous understandings of multiplication and division and of fractions to multiply and divide rational numbers.
In plain words: Students extend multiplication and division to negative numbers, see why (−1)(−1) = 1, and write fractions as decimals that end or repeat.
Quick picks
- Common mistake
- Using the addition rule for signs: saying −4 × (−3) = −12 because "two negatives make a bigger negative".
Khan Academy ResourcesSigns of products 7.NS.A.2.a
Multiplying negative numbers reviewMultiplying negative numbersMultiplying positive and negative fractionsExponents with negative fractional basesSigns of expressions challengeSigns of expressionsMultiplying & dividing negative numbers word problemsWhy a negative times a negative makes senseMultiplying positive & negative numbersWhy a negative times a negative is a positiveSign of expressions challenge problemsThe 0 & 1st powerEven & odd numbers of negativesInterpreting multiplication & division of negative numbersMultiplying positive and negative fractionsExponents with negative bases1 and -1 to different powers
Dividing integers 7.NS.A.2.b
Dividing negative numbers reviewDividing mixed numbers with negativesDividing negative numbersNegative signs in fractionsDividing positive and negative fractionsSimplify complex fractionsDividing by zeroDividing positive and negative numbersWhy dividing by zero is undefinedSimplifying complex fractionsNegative signs in fractionsDividing negative fractions
Properties as strategies 7.NS.A.2.c
Fractions to decimals 7.NS.A.2.d
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