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Use the point on the line and the slope of the line to find three additional points that the line passes through. (There is more than one correct answer.) Point Slope (4, 4) m = 0 (x, y) = ( (x, y) = ( (x, y) = (

Use the point on the line and the slope of the line to find three additional points that the line passes through. (There is more than one correct answer.) Point Slope (4, 4) m = 0 (x, y) = ( (x, y) = ( (x, y) = (

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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### Finding Points on a Line Use the point on the line and the slope of the line to find three additional points that the line passes through. (There is more than one correct answer.) #### Given Information - **Point**: (4, 4) - **Slope** (m): 0 #### Required Find three additional points \((x, y)\) that the line passes through: #### Solution Since the slope \(m\) is 0, the line is horizontal. This means that the \(y\)-coordinate of any point on the line will be the same, specifically 4. You can choose any value for the \(x\)-coordinate. Here are three examples: 1. \((x, y) = (1, 4)\) 2. \((x, y) = (7, 4)\) 3. \((x, y) = (10, 4)\) Simply fill in the \(x\)-values in the boxes to find three additional points that the line passes through.
Transcribed Image Text:### Finding Points on a Line Use the point on the line and the slope of the line to find three additional points that the line passes through. (There is more than one correct answer.) #### Given Information - **Point**: (4, 4) - **Slope** (m): 0 #### Required Find three additional points \((x, y)\) that the line passes through: #### Solution Since the slope \(m\) is 0, the line is horizontal. This means that the \(y\)-coordinate of any point on the line will be the same, specifically 4. You can choose any value for the \(x\)-coordinate. Here are three examples: 1. \((x, y) = (1, 4)\) 2. \((x, y) = (7, 4)\) 3. \((x, y) = (10, 4)\) Simply fill in the \(x\)-values in the boxes to find three additional points that the line passes through.
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