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Solve for t
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\[t^3+3t-2=0\]
for ax^2 +bx +c=0 the solutions for x = (-b + sqrt(b^2 -4ac))/)2a) , (-b - sqrt(b^2 -4ac))/)2a)
here t is x a=1 ,b=3 and c=-2
THat's a cubed sign.
the guess solution is t=-1 putting this the l.h.s. expression is=(-1)^3-3(-1)+2=-1+3-2=0=r.h.s. so one factor will be t+1 now lhs, =t^3-3t-2 =t^3+t^2-t^2-t-2t-2 =(t+1)t^2-t(t+1)-2(t+1) =(t+1)(t^2-t-2) =(t+1)(t^2-2t+t-2) =(t+1)(t-2)(t+1) so the equaton becomes, (t+1)(t-2)(t+1)=0 the solutions are t=-1,-1,2
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