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In the equation x^2 + kx + 54 = 0, one root is twice the other root. The value(s) of k is (are)... (A) -5.2 (B) 15.6 (C) 22.0 (D) +- 5.2 (E) +- 15.6
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\[x^2 + kx + 54 = 0\]
So, you want one root to be twice the other. You'll need something along the lines of \[(x+a)(x+2a)\] Now foil it to get \[x^2+3ax+2a^2=x^2+kx+54\]
What do I do after that? Does that mean that 3ax = kx and that 2a^2 = 54
Yes, and you now have a system of equations.
I get it now. Thank you so much! You cleared everything up for me
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