If - 2 x 2 - 3 x - 3 - 2 - 0 then x -

The correct option is A 3 ± i √( 15 ) 2 √( 2 ) √( 2 ) x ^ 2 3x+3√( 2 ) =0 x= 3±√( 9 4( 3√( 2 ) #160; ) ( √( 2 ) #160; ) #160; ) #160; ...

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Algebra of Derivatives

If √ 2 x 2...

Question

If $\sqrt{2} x^{2} - 3 x + 3 \sqrt{2} = 0$ then $x = ?$

\frac{3 \pm i \sqrt{15}}{2 \sqrt{2}}

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\frac{- 3 \pm i \sqrt{15}}{2 \sqrt{2}}

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\frac{3 \pm i \sqrt{15}}{\sqrt{2}}

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\frac{- 3 \pm i \sqrt{15}}{\sqrt{2}}

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Similar questions

x = 3 + i

x^{3} - 3 x^{2} - 8 x + 15 =

x^{3} + 3 x^{2} - 8 x + 15

I. $3 x^{2} - 15 x + 18 = 0$

II. $y^{2} - 3 y - 4 = 0$

I . x^{2} - 8 x + 15 = 0

I I . y^{2} - 3 y + 2 = 0

Solve the following quadratic equations :

(i) $x^{2} - (3 \sqrt{2} + 2 i) x + 6 \sqrt{2} i = 0$

(ii) $x^{2} - (5 - i) x + (18 + i) = 0$

(iii) $(2 + i) x^{2} - (5 - i) x + 2 (1 - i) = 0$

(iv) $x^{2} - (2 + i) x - (1 - 7 i) = 0$

(v) $i x^{2} - 4 x - 4 i = 0$

(vi) $x^{2} + 4 i x - 4 = 0$

(vii) $2 x^{2} + \sqrt{15} i x - i = 0$

(viii) $x^{2} - x + (1 + i) = 0$

(ix) $i x^{2} - x + 12 i = 0$

(x) $x^{2} - (3 \sqrt{2} - 2 i) x - \sqrt{2} i = 0$

(xi) $x^{2} - (\sqrt{2} + i) x + \sqrt{2} i = 0$

(xii) $2 x^{2} - (3 + 7 i) x + (9 i - 3) = 0$

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