3. (30/120) Let (y) = (a) A particle in motion has position function r(t) = (t - 2)i + (8-) If S is temperature, apply the multivariable chain rule to find the temporal rate of change of temperature felt by this moving particle as it passes by the point (1-1) (b) Let I be the line segment between (1.0) and (0.1). Find maxt and where it is attained
4 (20/120) Let fly, 3) = 2x +34 + 6z; let S be the unit sphere. Find maxs f and where it is attained. 6. (30/120) Let H = {(x) 24 + 3y +62 = 7}. Use the method of Lagrange multiplier to find the point on H closest to the origin
3. (30/120) Let (y) = (a) A particle in motion has position function r(t) = (t - 2)i + (8-) If S is temperature, apply t
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3. (30/120) Let (y) = (a) A particle in motion has position function r(t) = (t - 2)i + (8-) If S is temperature, apply t
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