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tanmacaw365Lv1
6 Nov 2019
cal 3
Determine the type of quadric surface and sketch the graph: (x/2)2 - y2 + (z/2)2 = 1. Find the intersection of the planes x + y + z = 1 and 3x - 2y + z = 5. Determine the domain of the vector-valued function . Calculate the derivative at t = 3, assuming that A particle located at (1,1,0) at time t = 0 follows a path whose velocity vector is (t) = 1, t, t2 . Find the particle's location at t = 2. Show transcribed image text Determine the type of quadric surface and sketch the graph: (x/2)2 - y2 + (z/2)2 = 1. Find the intersection of the planes x + y + z = 1 and 3x - 2y + z = 5. Determine the domain of the vector-valued function . Calculate the derivative at t = 3, assuming that A particle located at (1,1,0) at time t = 0 follows a path whose velocity vector is (t) = 1, t, t2 . Find the particle's location at t = 2.
cal 3
Determine the type of quadric surface and sketch the graph: (x/2)2 - y2 + (z/2)2 = 1. Find the intersection of the planes x + y + z = 1 and 3x - 2y + z = 5. Determine the domain of the vector-valued function . Calculate the derivative at t = 3, assuming that A particle located at (1,1,0) at time t = 0 follows a path whose velocity vector is (t) = 1, t, t2 . Find the particle's location at t = 2.
Show transcribed image text Determine the type of quadric surface and sketch the graph: (x/2)2 - y2 + (z/2)2 = 1. Find the intersection of the planes x + y + z = 1 and 3x - 2y + z = 5. Determine the domain of the vector-valued function . Calculate the derivative at t = 3, assuming that A particle located at (1,1,0) at time t = 0 follows a path whose velocity vector is (t) = 1, t, t2 . Find the particle's location at t = 2.0
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