When you're factoring, try to find something common in both polynomials. For instance, in your first example, you will find a and b, so you can take a factor of (ab) out. This will leave you with (ab)(2a-3b). You can easily reverse this and check your factoring by multiplying it back out, like this:
(ab)(2a-3b)
= (2a)(ab)-(3b)(ab)
=2a^2b - 3ab^2
(the ^2 is the most commonly used keyboard notation for something squared.)
In the second case, your constant in front is common as well as a and b, so you can take a factor of (5ab) out. This gives you (5ab)(a-b).
orphans answered Friday September 14 2007, 9:51 pm: theres a math site that gives you step by step instructions on how to find an answer.
i think its www.purplemath.com
also somebody once told me that sparknotes helps with math too. [ orphans's advice column | Ask orphans A Question ]
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