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6.1 greatest common factor: problem
(1 point)
factor:
5a(s - 3t) + 3b(s - 3t) + 3(s - 3t) =
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Step1: Factor out the common term \((s - 3t)\)
We can see that \((s-3t)\) is a common factor in each term of the expression \(5a(s - 3t)+3b(s - 3t)+3(s - 3t)\). Using the distributive property \(ac+bc+dc=(a + b + c)c\) (where \(c=(s - 3t)\), \(a = 5a\), \(b=3b\), and \(d = 3\)), we get \((s-3t)(5a + 3b+3)\)
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\((s - 3t)(5a+3b + 3)\)