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If the area of a rectangle 24a2b and the length is 8ab2, what would the width of the rectangle, given that width is found by dividing area by length? Simplify the answer. the quantity of 3 times a all over b b over the quantity 3 times a 3 over the quantity a times b 2st
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Divide: 24(a^2)b / 8a(b^2) = 24/8 * a^2/a * b/b^2 = ?
is it \(A=24a^2b,\ and\ l=8ab^2\)? if so, \(\LARGE w=\frac{A}{l}=\frac{24a^2b}{8ab^2}\) remember the law of exponents \(\Large \frac{x^m}{x^n}=x^{m-n}\)
24a2b8ab2=248∗a2a∗bb2=?
3?
you cannot eliminate the variables
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I know Iam redoing it to figure out where the variables go....
Ok so it would be A
@Chibi_Robo3
yep ;)
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