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OMG!!! YOU WILL NOT BELEVE WHAT THE CALCULATOR GAVE ME!!!

ok, so i was just trying to simplify the function f(x)=x3-12x+2, and here's what it gave me:

\(f(x)=x^3-(12x)+2 \Rightarrow {x=(-(((sqrt(3)*i)/2))-((1/2)))*((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3))+((4*(((sqrt(3)*i)/2)-((1/2))))/((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3))), x=(((sqrt(3)*i)/2)-((1/2)))*((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3))+((4*(-(((sqrt(3)*i)/2))-((1/2))))/((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3))), x=(((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3)))+(4/((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3)))}\)

or f(x)=x^3-(12x)+2={x=(-(((sqrt(3)*i)/2))-((1/2)))*((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3))+((4*(((sqrt(3)*i)/2)-((1/2))))/((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3))), x=(((sqrt(3)*i)/2)-((1/2)))*((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3))+((4*(-(((sqrt(3)*i)/2))-((1/2))))/((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3))), x=(((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3)))+(4/((sqrt(((f(x))^2)-(4*f(x))-252)/2)+((f(x)-2)/2))^((1/3)))}

so... isn't that just crazy? yeah, I thought you would agree.

 Apr 9, 2016
edited by User101  Apr 9, 2016
 #1
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It is trying to give you the 3 complex roots of x!!!!!.

 Apr 9, 2016
 #2
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I know it's just that like, like, LOOK AT THAT EQUATION!!! IT'S SO LONG!!!

User101  Apr 9, 2016
 #3
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Do you want the 3 complex roots??

 Apr 9, 2016
 #4
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just as long as i can graph it on a graphing calculator

 Apr 10, 2016

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