If the roots of $z^{3} + i z^{2} + 2 i = 0$ represent the vertices of $△ A B C$ in the Argand plane, then the area of the triangle is

4

sq. units

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2

sq. units

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6

sq. units

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3

sq. units

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Solution

The correct option is B $2$ sq. units
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Similar questions

| z_{1} | = | z_{2} | = | z_{3} | = 1

z_{1} + z_{2} + z_{3} = 0

z_{1}, z_{2}, z_{3}

\frac{183}{2}

\frac{183}{4}

The are of $△ A B C$ with vertices A(3, 0), B(7, 0) and C(8, 4) is

(a) 14 sq units (b) 28 sq units (c) 8 sq units (d) 6 sq units

$A D$ is the median of the $△ A B C$ . If the area of $△ A B D = 10$ sq. units, find the area of $△ A B C$

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