1
answer
0
watching
140
views
12 Nov 2019
e. Let w = g(x,y, z) = x^2 - xyz + y^2 + y + z^2 - 4, consider the level curve g(x,y,z) =0, what is the gradient g at (1,-1,-2)? f. What is the equation of the tangent plane at (1,-1,-2) for g(x,y,z) = 0? g. Consider the (x, y) points of g(x,y,z) = 0 particles moving along a unit circle C, find a parametric form, i.e. x = u(t), y = v(t) h. Find the velocity on the z direction, i.e. derivative dz/dt use the chain rule as a function of t i. Find the acceleration as a function of t
e. Let w = g(x,y, z) = x^2 - xyz + y^2 + y + z^2 - 4, consider the level curve g(x,y,z) =0, what is the gradient g at (1,-1,-2)? f. What is the equation of the tangent plane at (1,-1,-2) for g(x,y,z) = 0? g. Consider the (x, y) points of g(x,y,z) = 0 particles moving along a unit circle C, find a parametric form, i.e. x = u(t), y = v(t) h. Find the velocity on the z direction, i.e. derivative dz/dt use the chain rule as a function of t i. Find the acceleration as a function of t
Casey DurganLv2
19 Feb 2019