Complex Plane Cards
Description: A diagram illustrating a unit circle on a complex plane with real and imaginary axes. It features vectors, trigonometric functions (cos φ, sin φ), and mathematical notations including 'ρ', 'ō = e^iφ', and 'e^N(ip) + 1 = 0'. The diagram is presented in white on a black background.
Mathematical Equation and Complex Plane Diagram Card
by STUDIO DESIGN UK
$5.00 $6.00
Description: A complex plane diagram showing the real and imaginary axes with a unit circle. Text labels indicate 'Re', 'Im', 'cos 0', 'sin 0', '1', '0', 'σ', and 'i'. An equation 'e^(iπ) + 1 = 0' is displayed prominently below the diagram, and another equation 'e^(iπ) – cos 0 + i sin 0' is at the top. The style is monochrome and geometric.
Euler's Identity e^(iπ) + 1 = 0 with Complex Plane Diagram Card
by maniacstudio
$5.00 $6.00
Description: A diagram on a black background illustrating complex numbers with a circle representing the unit circle in the complex plane. It shows vectors, angles labeled with 'theta', and mathematical equations including 'e^(i*pi) - cos 0 + i sin 0', 'e^(i*pi)', 'sin 0', 'cos 0, 0', and 'Fanvour's identity e^(i*pi) + 1 = 0'. Axes are labeled 'Re' and 'Im'.
Fanvour's Identity e^pi(i*pi) + 1 = 0 Complex Plane Diagram Card
by CanvasWizardStudio
$5.00 $6.00
Description: A diagram illustrating Euler's formula (e^iφ = cos φ + i sin φ) on a complex plane with a unit circle. It shows the real (Re) and imaginary (Im) axes, a point P on the circle, and the angle φ, with labels '0', 'cos φ', and 'sin φ'. Below the diagram is Euler's identity: e^(iπ) + 1 = 0.
Euler's Formula With Unit Circle And Euler's Identity Card
by GIBSON GIGS NEW ART
$5.00 $6.00
