Question: 1. Given. v = 21 +3j + k and w = 51 +4j -3k, find a vector perpendicular to the planef2. Let f(x,y) = By'

$51 +4j -3k, find a vector perpendicular to the plane\f2. Let f(x,y)$

= By' + 3xly', find: Vf (1, 1) (b) f- (1, 1),

where u3. The population density of a circular city of diameter ll]

miles varies linearly front l people per square mile at the center

of the city to [I people per square mile on the outer

boundary. Set up an integral that represents the total population of the

city. Evaluate the integral. 4. Make a sketch of the integration region

and switch the limits of integration for the following double 1 1

integral. Then evaluate the integral: V2 + x'drdy 0 vy5. Evaluate ffxg

y2 dxdy: 1:L'he:l*e R is the top half of a ring between

two circles: one of radius 2 F and the other of radius

1. Given. v = 21 +3j + k and w = 51 +4j -3k, find a vector perpendicular to the plane\f2. Let f(x,y) = By' + 3xly', find: Vf (1, 1) (b) f- (1, 1), where u3. The population density of a circular city of diameter ll] miles varies linearly front l people per square mile at the center of the city to [I people per square mile on the outer boundary. Set up an integral that represents the total population of the city. Evaluate the integral. 4. Make a sketch of the integration region and switch the limits of integration for the following double 1 1 integral. Then evaluate the integral: V2 + x'drdy 0 vy5. Evaluate ffxg y2 dxdy: 1:L'he:l*e R is the top half of a ring between two circles: one of radius 2 F and the other of radius 3: both centered at the origin. \f7. Find the parametric equations for the line through the points P(1, 2, 5) and Q(3, -2, 1).\f9. Find the volume between the cone .1: 2 y? z? and the sphere centered at III: UFCI] of radius 2. Use Spherical eeerdinetes

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