The Argand diagram shows z₁ = 1 + j3. Click the point that represents −z₁.
- 1A (−1 + j3)
- 2B (−3 − j)
- 3C (−1 − j3)
- 4D (1 − j3)
The Argand diagram shows z₁ = 1 + j3. Click the point that represents −z₁.
For z₁ = 4 − j4 and z₂ = −6 − j3, find the imaginary part of the product z₁·z₂.
The diagram shows z = −4 − j. With w = 0.5∠−90°, click the point that represents z/w.
Given z₁ = 1.5∠30° and z₂ = 0.5∠45°, find the argument θ of w = z₁/z₂ in degrees, between −180° and 180°.
One root of z³ − 9z² + 43z − 75 = 0 is z₁ = 3 + j4. The coefficients are real. Find the real root r.
One root of z³ + 4z² + 6z + 4 = 0 is z₁ = −1 + j. The coefficients are real. Find the real root r.
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