# Project #28484 - Integral Calculus

2. (10) Let F(x;y) = hy;1i and let C be the upper semicircle f(x;y) :

R2 2
x + y = 1; x  0; y  0g, oriented counterclockwise. Find the line integral

C F  ds.

3. (1R0) Let F (x; y; z) = hy2z; 2xyz; xy2i and let C be the curve para- metrized by c(t) = sin2(t); cos2(t); tan2(t) for t 2 [0; =4]. Find the line integral C F  ds.

4. (10) Let S be the portion of the graph of g(x;y) = 2x+2y+1 thatliesabovetherectangleR=f(x;y):0x1;0y2g. If f(x; y; z) = 2xy + z, Önd the surface integral R RS f dS.

5. (10) If S is the upper unit hemisphere, oriented with outward point- ing normal, and F (x; y; z) = tan1(x2 + y2 + z2) hy; x; zi, Önd the surface integral R RS F  dS.

 Subject Mathematics Due By (Pacific Time) 04/22/2014 04:00 pm
TutorRating
pallavi

Chat Now!

out of 1971 reviews
amosmm

Chat Now!

out of 766 reviews
PhyzKyd

Chat Now!

out of 1164 reviews
rajdeep77

Chat Now!

out of 721 reviews
sctys

Chat Now!

out of 1600 reviews

Chat Now!

out of 770 reviews
topnotcher

Chat Now!

out of 766 reviews
XXXIAO

Chat Now!

out of 680 reviews