What are the solutions to the equation t^3-9t^2+24t-8=0 ?

The solutions to the equation t^3-9t^2+24t-8=0 are t\approx 0.38711…

Find the zeros of t^3-9t^2+24t-8=0

The zeros of t^3-9t^2+24t-8=0 are t\approx 0.38711…

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t^{3} - 9 t^{2} + 24 t - 8 = 0

t \approx 0.38711 \dots

Solution steps

t^{3} - 9 t^{2} + 24 t - 8 = 0

Find one solution for

t^{3} - 9 t^{2} + 24 t - 8 = 0

using Newton-Raphson:

t \approx 0.38711 \dots

Apply long division:

\frac{t ^{3} - 9 t ^{2} + 24 t - 8}{t - 0.38711 \dots} = t^{2} - 8.61288 \dots t + 20.66584 \dots

t^{2} - 8.61288 \dots t + 20.66584 \dots \approx 0

Find one solution for

t^{2} - 8.61288 \dots t + 20.66584 \dots = 0

using Newton-Raphson:

No Solution for

t \in R

The solution is

t \approx 0.38711 \dots

x^{3} + 4 = 31

2 x^{3} + 4 x^{2} - 18 x - 36 = 0

(3 x - 6) - 15 x = 4 x^{6} x

x^{12} = 832

y^{3} + 3 y^{2} = 81 y + 243

What are the solutions to the equation t^3-9t^2+24t-8=0 ?
The solutions to the equation t^3-9t^2+24t-8=0 are t\approx 0.38711…
Find the zeros of t^3-9t^2+24t-8=0
The zeros of t^3-9t^2+24t-8=0 are t\approx 0.38711…