Flower Petals Using Parametric Equations

​
angle α
137.5
petals P
5
This Demonstration shows a curve with the shape of a petalled flower given by
r=sin(πδ)
and
θ=αT+
π-α
2
cos(πδ)
for
0≤t≤P
, where
T
is the integer part of
t
and
δ
is the fractional part of
t
. The parameters
α
and
P
represent the divergence angle between consecutive petals and the number of petals, respectively.

External Links

Flower-Like Polar Plots
Morphological Euler Number from the Polar Plots of Sine Functions
Rose (Wolfram MathWorld)

Permanent Citation

Takuya Okabe
​
​"Flower Petals Using Parametric Equations"​
​http://demonstrations.wolfram.com/FlowerPetalsUsingParametricEquations/​
​Wolfram Demonstrations Project​
​Published: April 11, 2014