Chapter 10: Q55. (page 677)
Refer to Problem 54. Show that is invariant.
Short Answer
So,is invariant.
Chapter 10: Q55. (page 677)
Refer to Problem 54. Show that is invariant.
So,is invariant.
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Get started for freeFind an equation for each ellipse. Graph the equation by hand.
Center at : focus at: contains the point
In Problems 31– 42, rotate the axes so that the new equation contains no xy-term. Analyze and graph the new equation. Refer to Problems 21–30 for Problems 31– 40.
Find the vertex, focus, and directrix of each parabola. Graph the equation by hand. Verify your graph using a graphing utility.
A hyperbola for which is called an equilateral hyperbola. Find the eccentricity of an equilateral hyperbola.
[Note: The eccentricity of a hyperbola is defined in Problem 81.]
In Problems 43–52, identify the graph of each equation without applying a rotation of axes.
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