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SKETCHPAD For particular a and bunknown to you, the graph of a is shown on the coordi- nate plane below. Find the x-intercepts and the y-intercepts from the equation using algebra, and then mark them on the graph. You will label a, -a, b, -bin their proper locations. Then, notice the following: Notice the size of a (the length out to a from the ellipse center) compared to b(the length out to bfrom the ellipse center). +hコt farther from the center and

SKETCHPAD For particular a and bunknown to you, the graph of a is shown on the coordi- nate plane below. Find the x-intercepts and the y-intercepts from the equation using algebra, and then mark them on the graph. You will label a, -a, b, -bin their proper locations. Then, notice the following: Notice the size of a (the length out to a from the ellipse center) compared to b(the length out to bfrom the ellipse center). +hコt farther from the center and

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 41E
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ariants/1499998/take/17/ * Practice SKETCHPAD For particular a and bunknown to you, the graph of " is shown on the coordi- nate plane below. Find the x-intercepts and the y-intercepts from the equation using algebra, and then mark them on the graph. You will label a, -a, b, -bin their proper locations. Then, notice the following: Notice the size of a (the length out to a from the ellipse center) compared to b(the length out to b from the ellipse center). Notice which axis contains the intercepts that are farther from the center, and notice that the square of the intercept value appears in the equation under the variable corresponding to that axis. PENCIL THIN BLACK y (x, y) (-с, 0) (c, 0) All Cha
Transcribed Image Text:ariants/1499998/take/17/ * Practice SKETCHPAD For particular a and bunknown to you, the graph of " is shown on the coordi- nate plane below. Find the x-intercepts and the y-intercepts from the equation using algebra, and then mark them on the graph. You will label a, -a, b, -bin their proper locations. Then, notice the following: Notice the size of a (the length out to a from the ellipse center) compared to b(the length out to b from the ellipse center). Notice which axis contains the intercepts that are farther from the center, and notice that the square of the intercept value appears in the equation under the variable corresponding to that axis. PENCIL THIN BLACK y (x, y) (-с, 0) (c, 0) All Cha
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