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1. Which is the best descriptor of the level curves for a function f(x, y)? = f(x, y). (a) A selection of curves that have been drawn on the surface of the graph z = (b) A selection of z-traces that have been drawn on the surface of the graph z = f(x, y). (c) The object described in (a), but projected onto the ry-plane. (d) The object described in (b), but projected onto the xy-plane.

1. Which is the best descriptor of the level curves for a function f(x, y)? = f(x, y). (a) A selection of curves that have been drawn on the surface of the graph z = (b) A selection of z-traces that have been drawn on the surface of the graph z = f(x, y). (c) The object described in (a), but projected onto the ry-plane. (d) The object described in (b), but projected onto the xy-plane.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 93E
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1. Which is the best descriptor of the level curves for a function f(x, y)? (a) A selection of curves that have been drawn on the surface of the graph z = = f(x, y). = f(x, y). (b) A selection of z-traces that have been drawn on the surface of the graph z = (c) The object described in (a), but projected onto the xy-plane. (d) The object described in (b), but projected onto the xy-plane. 2. Let f(x, y): = xy³ x² + y6. (a) 0 (b) 1 (c)-1 (d) 1/2 (e) Does not exist. Find lim f(x, y) along the path x = (x,y)→(0,0)' = 0.
Transcribed Image Text:1. Which is the best descriptor of the level curves for a function f(x, y)? (a) A selection of curves that have been drawn on the surface of the graph z = = f(x, y). = f(x, y). (b) A selection of z-traces that have been drawn on the surface of the graph z = (c) The object described in (a), but projected onto the xy-plane. (d) The object described in (b), but projected onto the xy-plane. 2. Let f(x, y): = xy³ x² + y6. (a) 0 (b) 1 (c)-1 (d) 1/2 (e) Does not exist. Find lim f(x, y) along the path x = (x,y)→(0,0)' = 0.
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