The Argand diagram shows z₁ = −2 − j5. Click the point that represents j·z₁.
- 1A (5 + j2)
- 2B (−5 + j2)
- 3C (5 − j2)
- 4D (−5 − j2)
The Argand diagram shows z₁ = −2 − j5. Click the point that represents j·z₁.
For z₁ = 3 + j and z₂ = 4 + j, find the real part of the quotient z₁/z₂.
The number z = 6·ej1.2 has its angle in radians. Find its real part a.
Find the argument θ of z = −8 + j3 in degrees, as the principal value between −180° and 180°.
The roots of zⁿ = w with n = 6 and w = 729∠45° are zk = R1/n∠((φ + 360°·k)/n), k = 0, 1, …, 5. Find the imaginary part of z₂.
Solve z² − 3z + 11.25 = 0. The roots are a ± jb; find the real part a.
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