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February 13, 2019 19:34
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Polar: | |
- r = 1 - sin(t) (cardioid) | |
- r = (sin(t) sqrt(|cos(t)|)) / (sin(t) + 7/5) - 2 sin(t) + 2 | |
Cartesian: | |
- (x^2 + y^2 - 1)^3 - x^2 y^3 = 0 | |
- (y - 2(|x| + x^2 - 6) / 3(|x| + x^2 + 2))^2 + x^2 = 36 | |
- x^2 + (y - cubert(x^2))^2 = 1 | |
- glued curve | |
- x: -2 to 2 | |
- top: y = sqrt(1 - (|x| - 1)^2) | |
- bottom: y = -3 sqrt(1 - sqrt(|x|) / sqrt(2)) | |
- y = x^(2/3) +- sqrt(1 - x^2) | |
- (5y / 4 - sqrt(|x|))^2 + x^2 = 1 | |
- (sqrt(1 - (|x / 5| - 1)^2) - y / 5 + 3/4)(cos^-1(1 - |x / 5|) - y / 5 + 3/4 - pi) = 0 | |
Both: | |
- system | |
- x = sin(t) cos(t) log(|r|) | |
- y = |r|^0.3 sqrt(cos(t)) | |
- system | |
- x = 16 sin^3(t) | |
- y = 13 cos(t) - 5 cos(2r) - 2 cos(3r) - cos(4r) | |
3D! : | |
- x^2 + 9 y^2 / 4 + z^2 - 1 - x^2 z^3 - 9 y^2 z^3 / 80 = 0 | |
- x^2 + 9 y^2 / 4 + z^2 - 1 - x^2 z^3 - 9 y^2 z^3 / 200 = 0 | |
- (2 x^2 + y^2 + z^2 - 1)^3 - x^2 z^3 / 10 - y^2 z^3 = 0 |
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