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SociometricStar

Answer:

The factored form of the given expression is \(5a^2b^3(10b^2-7a^2+ab)\)

Step-by-step explanation:

We have been given the expression \(50a^2b^5-35a^4b^3+5a^3b^4\)

In order to factor it completely we can check for the GCF (greatest common factor) among all the three terms

The GCF is \(5a^2b^3\)

On factor out the GCF, we are left with

\(5a^2b^3(10b^2-7a^2+ab)\)

Therefore, the factored form of the given expression is \(5a^2b^3(10b^2-7a^2+ab)\)

gutierreznoah85

Answer:

given expression is \(5a^{2} b^{3} (10b^{2}-7a^{2} +ab)\)

Step-by-step explanation:

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