- 1) Sketch the region bounded by the polar curve r = 4cos and .
2) Find the area of the above region.
In exercise 2-3, find the length of the polar curves.
r = 2 0 5
3.
r = 2+2cos() 0
- Graph the points in the xyz-coordinate system satisfying the the given equations or inequalities.
- x2 +y2 = 4 and z = 2.
- x2 +y2 +z2 = 3 and z = 1.
- Find the component form and length of the vector with initial point P (1,2,3) and terminal point Q(5,2,2).
- Give u~ = h3,2,1i, v~ = h2,4,3i, w~ = h1,2,2i, find the magnitude of
- u~ +v~ +w~;
- 2u~ 3v~ 5w~.
- Find a unit vector parallel to the sum of u~ = 2~i +4~j 5~k and v~ =~i +2~j +3~k.
- Determine the value of x so that u~ = h2,x,1i and v~ = h4,2,2i are perpendicular.
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