Spherical Coordinate System

The domain variable is a constant multiplied by π which defines the domain θ and φ will cover

運算式 14: "D" Subscript, "o" "m" "a" "i" "n" , Baseline equals 2

Plotting Individual Points

Plot a single point along function ρ(θ, φ) using the table below

theta Subscript, 1 , Baseline	phi Subscript, 1 , Baseline	rho left parenthesis, theta Subscript, 1 , Baseline , phi Subscript, 1 , Baseline , right parenthesis
StartFraction, pi Over 2 , EndFraction	StartFraction, pi Over 3 , EndFraction		r1c4:
			r2c4:

Plot a single point on the coordinate system using the table below

rho Subscript, 2 , Baseline	theta Subscript, 2 , Baseline	phi Subscript, 2 , Baseline
6	StartFraction, pi Over 4 , EndFraction	StartFraction, pi Over 3 , EndFraction	r1c4:
			r2c4:

Alternatively, you can also add as many plot points with different colors as you desire with the function P(ρ, θ, φ).

運算式 21: "P" left parenthesis, 6 , StartFraction, pi Over 2 , EndFraction , StartFraction, pi Over 3 , EndFraction , right parenthesis

Perspective View

運算式 23: theta Subscript, "h" "o" "r" "i" "z" "o" "n" "t" "a" "l" , Baseline equals 0.5

運算式 24: theta Subscript, "v" "e" "r" "t" "i" "c" "a" "l" , Baseline equals negative 0.4 5

運算式 25: theta Subscript, "c" "i" "r" "c" "u" "l" "a" "r" , Baseline equals 0

Visual Representation Construction

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