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Please give an easy and fast way to solve this:
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\[x ^{2}-xc-2c ^{2}=0\]
Use the quadratic formula.
\[(a+b^{2}=a ^{2} + 2ab + b ^{2}\]
solve what?
but isn't' a quadratic equation of the type: \[a ^{2}+2ab+b ^{2}=0\] OR \[a ^{2}-2ab+b ^{2}=0\] My equation has two -ve signs.
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oh
You have to get x = 2c
(x+a)*(x-b)
Please show the steps.
x^2−xc−2*c^2=0 (x+c)(x-2c)=0
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\[x = {c \pm \sqrt{c^2 - 4*z*(-2c^2)} \over 2}\]
lol
x^2-x c-2c^2=0 x=-c+-sqrt(c^2-4*1*2c^2)/2*1
OK. Thank You.
c can be treated as a constant
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\[x^{2}-xc-c ^{2}=x^{2}-2xc+xc-c ^{2}=(x-2c)(x+c)=0 so we have x=2c or x=-c\]
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