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13 Nov 2019
0/4 points Find 3w/as and awfat using the appropriate Chain Rule Lacak10 13.5.015. ã243923 Function Values w = sin(5x 6y) dt Evaluate each partial derivative at the given values of s andt 15. 0/2 points LarCalcto 13.6.03. (2439 Find the gradient of the function at the given point. Function Point g(x, y) = ye-x (0, 11) Vgto, 11) = Find the maximum value of the directional derivative at the given point 16. V3 points LarCalc10 13.7.034. [234 Consider the following. zVxty, 5x 2y +3z 22, (3, 4, 5) (a) Find symmetric equations of the tangent line to the curve of intersection of the surfaces at the given poirt 17 17 13 3 4 17 -4 (b) Find the cosine of the angle between the gradient vectors at this point. cos θ = State whether or not the surfaces are orthogonal at the point of intersection. o Yes, they are orthogonal o No, they are not orthogonal
0/4 points Find 3w/as and awfat using the appropriate Chain Rule Lacak10 13.5.015. ã243923 Function Values w = sin(5x 6y) dt Evaluate each partial derivative at the given values of s andt 15. 0/2 points LarCalcto 13.6.03. (2439 Find the gradient of the function at the given point. Function Point g(x, y) = ye-x (0, 11) Vgto, 11) = Find the maximum value of the directional derivative at the given point 16. V3 points LarCalc10 13.7.034. [234 Consider the following. zVxty, 5x 2y +3z 22, (3, 4, 5) (a) Find symmetric equations of the tangent line to the curve of intersection of the surfaces at the given poirt 17 17 13 3 4 17 -4 (b) Find the cosine of the angle between the gradient vectors at this point. cos θ = State whether or not the surfaces are orthogonal at the point of intersection. o Yes, they are orthogonal o No, they are not orthogonal
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Sixta KovacekLv2
19 Mar 2019