Solving 12x^4 - 56x^3 + 89x^2 - 56x + 12 = 0

次の方程式を解きなさい- `12x^(4)-56x^(3)+89x^(2)-56x+12=0`

Solve the following equations : \[ 12 x^{4}-56 x^{3}+89 x^{2}-56 x+12=0 . \]

Solve x, 4th degree Polynomial Solution, roots, 𝟏𝟐𝒙𝟒−𝟓𝟔𝒙𝟑 +𝟖𝟗𝒙𝟐−𝟓𝟔𝒙 +𝟏𝟐=0

`(i)(x-1)^4+(x-5)^4=82` (ii)`12x^4-56x^3+89x^2-56x+12=0` を解け

Find the maximum possible value of real x satisfying the equation 12x^4-56x^3+89x^2-56x+12=0.

IIT JEE COMPLEX NUMBERS AND QUADRATIC EQUATIONS Solve the equation `12x^4-56 x^3+89 x^2-56 x+12=0.`

Solve `(i)(x-1)^4+(x-5)^4=82` (ii)`12x^4-56x^3+89x^2-56x+12=0`

JEE-MAINS QUESTIONS FOR CLASS 10 & 9 II Q. NO. 8 II Solve: 12x^4 - 56x^3 + 89x^2 - 56x + 12 = 0

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JEE MAINS 2018 方程式「12 x^4-56 x^3+89 x^2-56 x+12=0」 は 4つの異なる実根を持ちます 2つの実根は…

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Factor 16x^2 + 56x + 49

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Factor 16x^2 - 56x + 49

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