Find the points of Intersection of the graphs af the equstions. x-43 -y y-x-1 Sop 1 A polnt of Intersection of the graphs of two equetiors is a palnt that satisnes both the equatians. You con nd the polnts of Intersection af the graphs of the ghven equations by solving their equations simultaneously. Solve the hrst equation for y. x - 43 - 43- Step 2 The second equation is y -x-L. Substitute x-1 for y in the Rrst equation. 43-x- y2 - (x - 1) -x - 2x +1 Set one side equal to D and sohve. (Enter your answers as a comma-separated Iist.) D - x-x-42 Skip you cannot come back

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Find the points of Intersection of the graphs af the equations.
x- 43 -y
y-x-1
Slop 1
A polnt af Intersection of the graphs of two equetiors is a palnt that satisnes both the equatians. You con nd the polnts of Intersection of the graphs of the ghven equations by solving their equations simultaneously.
Solve the hrst equatian for y.
x - 43 -
43-
Stop 2
The second equation is y -x-1. Substitute x-1 for y in the nrst equation.
43-x- y?
- x- 1)
- x- 2x +1
Set one side equal to D and sohve. (Enter your answers as a comma-separated Iist.)
D - x -x-42
Submit
Skip you cannot come back
Transcribed Image Text:Find the points of Intersection of the graphs af the equations. x- 43 -y y-x-1 Slop 1 A polnt af Intersection of the graphs of two equetiors is a palnt that satisnes both the equatians. You con nd the polnts of Intersection of the graphs of the ghven equations by solving their equations simultaneously. Solve the hrst equatian for y. x - 43 - 43- Stop 2 The second equation is y -x-1. Substitute x-1 for y in the nrst equation. 43-x- y? - x- 1) - x- 2x +1 Set one side equal to D and sohve. (Enter your answers as a comma-separated Iist.) D - x -x-42 Submit Skip you cannot come back
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