factorise 2k^2+22k+60 I got (2k+12)(k+5)
2k^2+22k+60 2k^2+10k+12k+60 2k(k+5)+12(k+5) (2k+12)(k+5) You're correct :)
that is what I thought, but my worksheet gave the answer 2(k+5)(k+6)
2(k+5)(k+6) would give: 2(k^2+11k+30) = 2k^2 +22k +60 It's just another way of factorising the equation, the answer we both got is still correct, and so is the one your worksheet gives
just factor 2 out of (2k+12)
they are the same 2(k+5)(k+6)=(2k+12)(k+5) 2k+12 = 2(k+6)
take 2 common from 2k+12, that is 2 ( k + 6)
(2k+12)(k+5) = 2(k+6)(k+5)
so in an exam, which answer would earn the marks?
I guess (2k+12)(k+5) is not factored completely eh?
2(k+6)(k+5) is better
you should always factorize till u can't anymore
I guess so, I would put the second one just to be safe, but in my maths exams the first one will get you the same amount of marks
Great, thanks guys.
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