Hold on a sec, i might be able to get a solid factored solution
randogirl123:
@sophisticatedviper wrote:
Hold on a sec, i might be able to get a solid factored solution
hm ok
ihy:
@sophisticatedviper wrote:
Hold on a sec, i might be able to get a solid factored solution
Indeed
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SophisticatedViper:
So i ran this through a quadratic formula...
Results:
11/12 plus minus (square root of 241 over 12)
Or 2.20135 and -0.337015
Note: This only works if the other side equals zero
Luigi0210:
I think you messed up on the powers, it's \(3x^{\color{red}{3}} \) not squared
Twaylor:
@luigi0210 wrote:
I think you messed up on the powers, it's \(3x^{\color{red}{3}} \) not squared
𝚒 𝚝𝚑𝚒𝚗𝚔 𝚍𝚒𝚏𝚏𝚎𝚛𝚎𝚗𝚝, 𝚒 𝚝𝚑𝚒𝚗𝚔 𝚑𝚎𝚜 𝚛𝚒𝚐𝚑𝚝
SnowyBreaks:
Are you trying to find an exact equation or the answer
SnowyBreaks:
Because,
3x^3+5x^2=19x
-x^2+6x=4x
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Luigi0210:
\(\large (3x^3+5x^2)-(-x^2+6x) \)
All you have to do is simplify, since there is no equal sign present.
Distribute the negative sign:
\(\Large (3x^3 + 5x^2)+(x^2 - 6x) \)
Combine like terms:
\(\Large (3x^3) + (5x^2+x^2) +(-6x) \)
Simplify :
\(\Large 3x^3+6x^2-6x \)
\(\Large 3x(x^2+2x-2) \)