Let \( O \) be the origin and \( A \) be the point \( z_{1}=1+2 i \). If \( B \) is the point \(...

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Let O be the origin and A be the point z1=1+2i. If B is the point z2,Rez2<0, such that O A B .... Let O be the origin and A be the point z1=1+2i. If B is the point z2,Rez2<0, such that O A B ....
Let O be the origin, the point A beγ€– Zγ€—_1= √3+2√2 i, the point B(Z_2) be such that √3 |Z_2 |=|Z_1 Let O be the origin, the point A beγ€– Zγ€—_1= √3+2√2 i, the point B(Z_2) be such that √3 |Z_2 |=|Z_1
Let O be the origin and A be the point z1 = 1 + 2i. If B is the point z Let O be the origin and A be the point z1 = 1 + 2i. If B is the point z
Let O be the origin, the point A be z1=√3 + 2√2i, the point B(z2) be such that √3|z2| = |z1| and Let O be the origin, the point A be z1=√3 + 2√2i, the point B(z2) be such that √3|z2| = |z1| and
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