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Algebra & Trigonometry with Analytic Geometry

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter2: Equations And Inequalities

Section: Chapter Questions

Problem 41RE

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Question

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The line L₁ has equation
The line L2 has equation
26
μ =
-3
-7
21
6
14
0
Different values of X give different points on line L₁. Similarly, different
values of μ give different points on line L2. If the two lines intersect
then r1 r₂ at the point of intersection. If you can find values of X
and which satisfy this condition then the two lines intersect. Show
the lines intersect by finding these values and hence find the point of
intersection.
λ =
ܩܕ
"1=
sin (a)
sin (a)
"2
Ә
6
(1) + X
3
9
əx
f
f
əx
5
6
5
+μl
∞
a
R
Ω
Ω
E

Give the position vector of the point of intersection.
Click
select 3 Rows and 1 Column, and click Insert. This will
insert a column vector with 3 entries.
ab
sin (a)
ə
f
əx
∞
a Ω

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