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x²+y²=R
Sphere

x²+y²=9
Cylinder → Missing var extends along that axis

x²/a² + y²/b² + z²/c² = 1
Ellipsoid

z = Ax² +By²
Elliptic paraboloid → linear var tells direction of “bowl” opening

z = Ay² - Bx²
Hyperbolic paraboloid (saddle)

z² = x² + y²
Cone

u • v = (Geometric def)
|u| |v| cosθ
Area parallelogram given 2 vectors
|u x v| =|u| |v| sinθ
Area of triangle
= ½ |u x v|
u • v = 0
Vectors are Perpendicular
u x v = 0
Vectors are Parallel
u • v > 0
Angle between vectors is acute
u • v < 0
Angle between vectors is Obtuse
To find tangent lines given to=
= (Point @ to)+ v(to)s