1. In figure 1, how to get the length of line segment AC? a. -2-3 c. 3-(-2) d. |-2+ 3| 2. How long is line segment AB? figure 1. b. 13-(-2)1 -3 a. 1 unit c. 5 units b. 4 units d. 6 units 3. Which of the following represents the distance d between the two points (X1, V1) and (x2y2)? V(x2 - x1)² + (Y2 - yı)? b. d = (x2 -x1)² - O2 - Y1)? c. d = /(x2 + x1)2 + (yz + y1)² d. d = (x2 + x1)? + (V2-Y1)2 a. d = 4. Find the distance between the points A(3,4) and B(3, 8). a. O unit b. 2 units C. 3 units d. 4 units 5. Find x so that the distance between the points (x,-2) and (3, 5) is equal to v53. a. x 5 b. x 1 C. x-1, x= 5 d. x- 6 figure 2.

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
Section10.5: Equations Of Lines
Problem 47E
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Answer number 1 to 5 pls. 

1. In figure 1, how to get the length of line segment AC?
с. 3— (—2)
d. -2+ 3|
2. How long is line segment AB?
a. -2-3
figure 1.
b. 13-(-2)|
a. 1 unit
c. 5 units
b. 4 units
d. 6 units
3. Which of the following represents the distance d between the two points (X1, Y1) and
(X2V2)?
a. d= (x2 - x1)² + (y2 - Yı)?
c. d = /(x2 + x1)² + (y2 + y1)?
d. d = (x2 + x1)² + (V2 - Y1)?
b. d =
4. Find the distance between the points A(3, 4) and B(3,8).
a. O unit
b. 2 units
c. 3 units
d. 4 units
5. Find x so that the distance between the points (x,-2) and (3, 5) is equal to v53.
b. x 1
C. x-1, x= 5
d. x= 6
a. X= 5
figure 2.
Transcribed Image Text:1. In figure 1, how to get the length of line segment AC? с. 3— (—2) d. -2+ 3| 2. How long is line segment AB? a. -2-3 figure 1. b. 13-(-2)| a. 1 unit c. 5 units b. 4 units d. 6 units 3. Which of the following represents the distance d between the two points (X1, Y1) and (X2V2)? a. d= (x2 - x1)² + (y2 - Yı)? c. d = /(x2 + x1)² + (y2 + y1)? d. d = (x2 + x1)² + (V2 - Y1)? b. d = 4. Find the distance between the points A(3, 4) and B(3,8). a. O unit b. 2 units c. 3 units d. 4 units 5. Find x so that the distance between the points (x,-2) and (3, 5) is equal to v53. b. x 1 C. x-1, x= 5 d. x= 6 a. X= 5 figure 2.
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