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Factor: d2 – 144 and please explain how you did it if that isn't too much?
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Both d^2 and 144 are squares, so this is a difference of two squares. \[(x-a)(x+a) = x^2 + ax - ax - a^2 = x^2-a^2\] All you need to do is figure out what the square root of 144 is, and what the square root of d is, and then you have your factors. \[(\sqrt{d^2} - \sqrt{144})(\sqrt{d^2} + \sqrt{144})\]
Sorry, "what the square root of \(d^2\) is"
Learn to recognize this pattern, you'll use it often when factoring.
So.. (d-12)(d+12)?
Correctamundo!
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\[(d-12)(d+12) = d^2 -12d + 12d -144 = d^2 - 144\]
Thank you so much!
You're welcome. Like I said, keep your eyes open for other opportunities to use that trick!
Difference of Two Squares Study Aid
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