The Argand diagram shows z₁ = −1 − j4 and z₂ = −5 + j2. Click the point that represents z₁ + z₂.
- 1A (−2 − j6)
- 2B (−4 + j6)
- 3C (4 − j6)
- 4D (−6 − j2)
The Argand diagram shows z₁ = −1 − j4 and z₂ = −5 + j2. Click the point that represents z₁ + z₂.
For z₁ = −3 − j6 and z₂ = −1 + j4, find the real part of w = 2z₁ + 3z₂.
Given z₁ = 5∠125° and z₂ = 1.5∠−50°, find the real part of w = z₁·z₂.
Find the argument θ of z = −5 − j5 in degrees, as the principal value between −180° and 180°.
Solve z² − 4z + 8 = 0. The roots are a ± jb; find b > 0.
Use De Moivre's theorem to find the real part of z⁴ for z = 1 + j.
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