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x = t – 1 * (D) : y = 2t + 3 x = - t'+ 1 (D') : y = t' - 2

x = t – 1 * (D) : y = 2t + 3 x = - t'+ 1 (D') : y = t' - 2

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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4° (D) passes through A(2;0) and is perpendicular to (D') of equations x=2t; y=-t+1 where tER. 21 Calculate the coordinates of the point of intersection I of the two lines : 1° 1° (D) : x + 3 = 0 2° (D) : y=x-4 stra (D') : 4x + y + 3 = 0 (x = t- 1 y = 2t + 3 x = - t' + 1 (D') : y = 2x +1 2° 3° (D) : tER pa %3D 3° (D') : ly =t' - 2 t'ER x =-t+ 3 %3D 4° (D) : tER [y=- 2t + 1 (D') : x – 3y + 15 = 0 .
Transcribed Image Text:4° (D) passes through A(2;0) and is perpendicular to (D') of equations x=2t; y=-t+1 where tER. 21 Calculate the coordinates of the point of intersection I of the two lines : 1° 1° (D) : x + 3 = 0 2° (D) : y=x-4 stra (D') : 4x + y + 3 = 0 (x = t- 1 y = 2t + 3 x = - t' + 1 (D') : y = 2x +1 2° 3° (D) : tER pa %3D 3° (D') : ly =t' - 2 t'ER x =-t+ 3 %3D 4° (D) : tER [y=- 2t + 1 (D') : x – 3y + 15 = 0 .
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