Find parametric equations and symmetric equations for the line. (Use the parameter t.)The line through (3, −1, 5) and parallel to the line x + 4 = y2 = z − 3 x, y, z = The symmetric equations are given byx − 32 = y + 1 = z + 52.x + 3 = y + 12 = z − 5. x − 3 = y + 12 = z − 5.x − 32 = y + 1 = z − 5.x − 3 = y − 12 = z − 5. Find parametric equations and symmetric equations for the line. (Use the parameter t.)1/2=2-3The line through (3, -1, 5) and parallel to the line x + 4==(x, y, z) = (The symmetric equations are given byx - 3z + 522= y + 1 =yOx+ 3 = x + 1 = Z - 5.2Ox-3=y + 12= z - 5.0x23=y+1=z-5.Ox-3= x 21 =2-y- 5.

We find symmetric and parametric equations.

Find parametric equations and symmetric equations for the line. (Use the parameter t.) 4= Y =z=3 2 The line through (3,-1, 5) and parallel to the line x + 4 = xxz) - ( _ The symmetric equations are given by 5 + OX3=y+1= 2 .5 — z = ܐ ܕ Ox+s = Y 0x-3=Y ܵ ܵ 2 2 z - 5, = z - 5, O*; 3 =y+i=z 2 = y+ 1 " z - 5. 0x-3=1=z=5. 2

Find parametric equations and symmetric equations for the line. (Use the parameter t.) 4= Y =z=3 2 The line through (3,-1, 5) and parallel to the line x + 4 = xxz) - ( _ The symmetric equations are given by 5 + OX3=y+1= 2 .5 — z = ܐ ܕ Ox+s = Y 0x-3=Y ܵ ܵ 2 2 z - 5, = z - 5, O*; 3 =y+i=z 2 = y+ 1 " z - 5. 0x-3=1=z=5. 2

Algebra and Trigonometry (MindTap Course List)

4th Edition

ISBN:9781305071742

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter8: Polar Coordinates And Parametric Equations

Section8.CT: Chapter Test

Problem 8CT

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Question

Find parametric equations and symmetric equations for the line. (Use the parameter t.)

The line through

(3, −1, 5)

and parallel to the line

x + 4 =

= z − 3

x, y, z

The symmetric equations are given by

x − 3

= y + 1 =

z + 5

x + 3 =

y + 1

= z − 5.

x − 3 =

y + 1

= z − 5.

x − 3

= y + 1 = z − 5.

x − 3 =

y − 1

= z − 5.

Find parametric equations and symmetric equations for the line. (Use the parameter t.)
1/2=2-3
The line through (3, -1, 5) and parallel to the line x + 4
=
=
(x, y, z) = (
The symmetric equations are given by
x - 3
z + 5
2
2
= y + 1 =
y
Ox+ 3 = x + 1 = Z - 5.
2
Ox-3=
y + 1
2
= z - 5.
0x23=y+1=z-5.
Ox-3= x 21 =2-
y
- 5.

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