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Find the product of 1/2a and -8/3b.
using distributive law

User Metalgear
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1 Answer

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We can use the distributive property to multiply the two fractions together. The distributive property states that for any real numbers a, b, and c, we have (a + b) * c = ac + bc. We can apply this property to the fractions 1/2a and -8/3b:

(1/2a) * (-8/3b) = 1/2 * a * (-8/3) * b

= -4/6ab

= -2/3ab

So the product of 1/2a and -8/3b is -2/3ab
User Joseph Victor
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