How do you factor x^2-3x+8?
you can't ... there are no factors of 8 that add to -3... both factors would be negative
use completing the square
you can still factor it...
don't listen to cambell...it may not factor nicely but it is factorable
well the interesting thing with this question is there are no real roots ... ... just an observation
still factorable, even if the roots are complex
With the quadratics formula, it's possible, but I don't understand how to use it.
just plug and chug.
You can always add or subtract numbers to make it factor nicely. But if you do this then you will not be solve for =0 but instead some number,
which is completing the square
wouldn't the roots be imaginary?
the formula is \[x=\frac{-b \pm \sqrt{b^2 -4ac}}{2a}\] in your question a = 1 b = -3 c = 8 substitute them and evaluate the problem will be inside the square root... you will get -23 this can be handled by the use of complex numbers...
For example you can subtract 19 to both sides. x^2-3x+8=0 x^2-3x+8-19=-19 x^2-3x-10 = -19 (x-5)(x+2) = -19
an easier number is half the coefficient of b, squared
Can we keep the topic on math? Thanks. @Romero
YOLO!!! ╭∩╮ - _ - ╭∩╮
Join our real-time social learning platform and learn together with your friends!