Which equation applies the associative property of multiplication?

​ −5/12⋅(6/5⋅1/3)⋅92=(−5/12⋅6/5)⋅(1/3⋅9/2) ​

​ −6/7⋅8/11⋅1/3=8/11⋅(−6/7)⋅1/3 ​

​ (−7/8⋅2/5)+(−7/8⋅3/5)=−7/8⋅(2/5+3/5) ​

​(−1/4−5/3)−3/5=−1/4−(5/3−3/5)​

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associative property of multiplication

answer
−5/12⋅(6/5⋅1/3)⋅92=(−5/12⋅6/5)⋅(1/3⋅9/2) ​

Associative property of multiplication applies  to

[tex]-\frac{5}{12}\left(\frac{6}{5}\:\cdot \frac{1}{3}\right)\:\frac{9}{2}=\:\left(-\frac{5}{12}\cdot \frac{6}{5}\right)\cdot \left(\:\frac{1}{3}\cdot \:\frac{9}{2}\right)[/tex]

Option A

Explanation

WE are given with some equations where properties o numbers are applied

Lets check one by one and see which one applies associative property  of multiplication

Associative property says that the numbers that are grouped changed  in multiplication  does not change the product.

[tex]-\frac{5}{12}\left(\frac{6}{5}\:\cdot \frac{1}{3}\right)\:\frac{9}{2}=\:\left(-\frac{5}{12}\cdot \frac{6}{5}\right)\cdot \left(\:\frac{1}{3}\cdot \:\frac{9}{2}\right)[/tex]

In the above equation , the fractions are grouped as first two fractions and last fractions.

The grouping the fractions does not change the value of product

Still the equation remains the same

Associative property of multiplication applies  to

[tex]-\frac{5}{12}\left(\frac{6}{5}\:\cdot \frac{1}{3}\right)\:\frac{9}{2}=\:\left(-\frac{5}{12}\cdot \frac{6}{5}\right)\cdot \left(\:\frac{1}{3}\cdot \:\frac{9}{2}\right)[/tex]

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