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df/dt
df/dx * dx/dt + df/dy * dy/dt
implicit differentiation dy/dx =
- Fx/Fy
write lim
for each step
derivative of cosx=
-sinx
derivative of cos2x=
-2sin2x
cos2x + sin2x=
1
derivative of ln(1+4t)=
4/(1+4t)
dz/dx partial derivative
y is constant
implicit differenetiation; dz/dx =
-Fx/Fz
∇f=
⟨∂x∂f,∂y∂f,∂z∂f⟩
Duf =
∇f . u
u =
u / |u|
cos²t + sin²t =
1
Tangent Plane Equation
Fx(x-x0) + Fy(y-y0) + Fz(z-z0) = 0
Normal line parametric equation:
x = x0 + (Fx)t ; y = y0 + (Fy)t ; z = zo + (Fz)t
normal n =
(Fx, Fy, Fz)