Question

Find parametric equations to represent the line segment from (-2, 3) to (13, -9). a) x = -2 - 15t; y = 3 - 12t; for 0 ? t ? 1 b) x = -2 - 15t; y = 3 - 12t; for 0 ? t ? 2 c) x = 9 - 15t; y = 3 - 12t; for 0 ? t ? 2 d) x = -2 + 15t; y = 3 - 12t; for 0 ? t ? 1 e) x = 2 + 15t; y = 3 - 12t; for 0 ? t ? 1 a b c d e

          Find parametric equations to represent the line segment from (-2, 3) to (13, -9).

a) x = -2 - 15t; y = 3 - 12t; for 0 ? t ? 1
b) x = -2 - 15t; y = 3 - 12t; for 0 ? t ? 2
c) x = 9 - 15t; y = 3 - 12t; for 0 ? t ? 2
d) x = -2 + 15t; y = 3 - 12t; for 0 ? t ? 1
e) x = 2 + 15t; y = 3 - 12t; for 0 ? t ? 1

a
b
c
d
e

Find parametric equations to represent the line segment from (-2, 3) to (13, -9).

a) x = -2 - 15t; y = 3 - 12t; for 0 ? t ? 1
b) x = -2 - 15t; y = 3 - 12t; for 0 ? t ? 2
c) x = 9 - 15t; y = 3 - 12t; for 0 ? t ? 2
d) x = -2 + 15t; y = 3 - 12t; for 0 ? t ? 1
e) x = 2 + 15t; y = 3 - 12t; for 0 ? t ? 1

a
b
c
d
e

Added by Cheryl G.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Sri K

08/30/2023

Step 1

To do this, subtract the coordinates of the initial point from the coordinates of the terminal point: Direction vector = (13 - (-2), -9 - 3) = (15, -12) Now, we can write the parametric equations for the line segment using the initial point and the direction Show more…

Show all steps

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Find parametric equations to represent the line segment from (-2, 3) to (13, -9). a) x = -2 - 15t; y = 3 - 12t; for 0 <= t <= 1 b) x = -2 - 15t; y = 3 - 12t; for 0 <= t <= 2 c) x = 9 - 15t; y = 3 - 12t; for 0 <= t <= 2 d) x = -2 + 15t; y = 3 - 12t; for 0 <= t <= 1 e) x = 2 + 15t; y = 3 - 12t; for 0 <= t <= 1