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Select one of the factors of x3 + 4x2 + 9x + 36.
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Try factoring by grouping!
What do the first two terms have in common?
x3 and 9x?
\[x^3 \text{ and } 4x^2 \text{ are the first two terms}\]
What do they have in common?
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\[x^3=x \cdot x^2\] \[4x^2=4 \cdot x^2\] Maybe this will make it more obvious?
the variable x
They both have \[x^2\] in common
So we can write \[x^2(x+4)+9x+36\] Now what do the last two terms have in common?
In other words what I'm asking you to find is this thing called the gcf (Greatest common factor) of 9x and 36?
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the gcf is 3
what about 9?
\[x^2(x+4)+9(x+4)\] Now you have two terms and they both have what in common?
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