[Solution Library] A bee flies upward along the curve that is the intersection of z=x^4+xy^3+12 with the plane X = 1. At the point (1,-2, 5) it went off
Question: A bee flies upward along the curve that is the intersection of \(z={{x}^{4}}+x{{y}^{3}}+12\) with the plane X = 1. At the point (1,-2, 5) it went off on the tangent line, where did the bee hit the xz-plane?
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![[See Solution] There is one point at](/images/solutions/MC-solution-library-44506.jpg "[See Solution] There is one point at which the plane tangent to the")
[See Solution] There is one point at which the plane tangent to the
![[All Steps] The data in this table](/images/solutions/MC-solution-library-44507.jpg "[All Steps] The data in this table contains the Composite information")
[All Steps] The data in this table contains the Composite information
(Step-by-Step) A sample of sales data (in millions of Euros) for
[See] Evaluate the following algebraic expression
[Solved] Perform the indicated operation. (k^2+7k+10)/(k^2)+13k+40•
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