3. Find the plane determined by the intersecting lines L: x = -1+t, y = 2+t, z = 1- t; L2: x = 1 - 4s, -00

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter10: Analytic Geometry
Section10.6: The Three-dimensional Coordinate System
Problem 43E
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3. Find the plane determined by the intersecting lines
L1: = -1+t, y = 2+t,
L2: x = 1– 4s, y = 1+2s, z = 2 – 2s;
z = 1– t;
-00 <t < o
-00 < s <0
4. Find a plane through Po(2, 1, –1) and perpendicular to the line of in-
tersection of the planes 2x +y – z = 3 and x+ 2y + z = 2.
5. Find a plane through the points P(1,2, 3), P2(3, 2, 1) and perpendicu-
lar to the plane 4.x – y + 2z =7
Transcribed Image Text:3. Find the plane determined by the intersecting lines L1: = -1+t, y = 2+t, L2: x = 1– 4s, y = 1+2s, z = 2 – 2s; z = 1– t; -00 <t < o -00 < s <0 4. Find a plane through Po(2, 1, –1) and perpendicular to the line of in- tersection of the planes 2x +y – z = 3 and x+ 2y + z = 2. 5. Find a plane through the points P(1,2, 3), P2(3, 2, 1) and perpendicu- lar to the plane 4.x – y + 2z =7
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