T = -2+3s Consider the lines defined by the equations l1 : x – 2 = y – 1 = z + 4 and l2 : {y = -1+8 2 z = 2 – 4s 1.1. Find the point of intersection of l1 and 62. 1.2. Find an equation of the plane containing both &1 and l2.
T = -2+3s Consider the lines defined by the equations l1 : x – 2 = y – 1 = z + 4 and l2 : {y = -1+8 2 z = 2 – 4s 1.1. Find the point of intersection of l1 and 62. 1.2. Find an equation of the plane containing both &1 and l2.
Chapter3: Graphs And Functions
Section3.3: Find The Equation Of A Line
Problem 3.62TI: Find an equation of a line perpendicular to the line y=12x3 that contains the point (6,4) .
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![I = -2+3s
1. Consider the lines defined by the equations l1 : x – 2 = y –1 = -
z + 4
and l2 : {y =-1+s
2
z = 2 – 4s
1.1. Find the point of intersection of l1 and l2.
1.2. Find an equation of the plane containing both &1 and l2.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F32a3bfb1-4c2a-40b0-b3ad-9b84846f98db%2F6f16f5ab-2d5b-4277-9a13-281a7a4c2a40%2Fi02p03f_processed.png&w=3840&q=75)
Transcribed Image Text:I = -2+3s
1. Consider the lines defined by the equations l1 : x – 2 = y –1 = -
z + 4
and l2 : {y =-1+s
2
z = 2 – 4s
1.1. Find the point of intersection of l1 and l2.
1.2. Find an equation of the plane containing both &1 and l2.
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