In each case, determine whether or not the lines have a single point of intersection. If they do, give an equation of a planecontaining them.a) rị =(5t, 2t – 1,31 – 3) and r2 = (t – 6, –t + 5,t – 9)b) r1(4t, -4t + 1, t – 5) and r2(2t – 3, –1, –t – 1)(Express numbers in exact form. Use symbolic notation and fractions where needed. Enter DNE if lines do not intersect.)(a) the equation of the plane:DNEIncorrect

A)x=5t, y=2t-1, z=3t-3x=t-6, y=-t+5, z=t-9finding common t;5t=t-6, 2t-1=-t+5, 3t-3=t-9t=-32, t=2,…

In each case, determine whether or not the lines have a single point of intersection. If they do, give an equation of a plane containing them. a) r¡ = (5t, 2t – 1,3t – 3) and r2 = (t – 6, –t + 5, t – 9) b) rị = : (4t, –4t + 1,t – 5) and r2 = (2t – 3, –t, –t – 1) (Express numbers in exact form. Use symbolic notation and fractions where needed. Enter DNE if lines do not intersect.)

In each case, determine whether or not the lines have a single point of intersection. If they do, give an equation of a plane containing them. a) r¡ = (5t, 2t – 1,3t – 3) and r2 = (t – 6, –t + 5, t – 9) b) rị = : (4t, –4t + 1,t – 5) and r2 = (2t – 3, –t, –t – 1) (Express numbers in exact form. Use symbolic notation and fractions where needed. Enter DNE if lines do not intersect.)

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.3: Lines

Problem 31E

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