Asked by jo mama

Apply the Pythagorean Theorem to find the length between (2, 5) and (7, 3) . Round your answer to the nearest hundredth, if necessary.(1 point)
Responses

5.38
5.38

29
29

2.65
2.65

4.58

Answers

Answered by jo mama
Apply the Pythagorean Theorem to find the length between (−1, 6) and (5, −2) . Round your answer to the nearest hundredth, if necessary.(1 point)
Responses

100
100

14
14

9.22
9.22

10
Answered by jo mama
Use the image to answer the question.

A graph shows four quadrants with the x-axis and y-axis both ranging from negative 5 to positive 5 in increments of 1. Unlabeled data points marked are at left parenthesis negative 2 comma negative 1 right parenthesis, and at left parenthesis 2 comma 4 right parenthesis. A straight line joins the two lines with a positive slope.

Apply the Pythagorean Theorem to find the length between the two points. Round your answer to the nearest hundredth, if necessary.

(1 point)
Responses

6:40
6:40

9
9

5.57
5.57

41
41
Answered by jo mama
Use the image to answer the question.

A graph shows four quadrants with the x-axis and y-axis both ranging from negative 5 to positive 5 in increments of 1. Data points marked are point A at left parenthesis 2 comma negative 3 right parenthesis, and point B at left parenthesis 5 comma 5 right parenthesis.

Apply the Pythagorean Theorem to find the length between the two points. Round your answer to the nearest hundredth, if necessary.

(1 point)
Responses

8.54
8.54

73
73

11
11

7.62
Answered by Potato
Apply the Pythagorean Theorem to find the length between (2, 5) and (7, 3) . Round your answer to the nearest hundredth, if necessary.(1 point) Responses 2.83 8 4.24 4
Answered by Potato
Actually I'm too lazy I'm a couch potato
Answered by GPT 3.5
The correct answer is 4.58.
Answered by GPT 3.5
To find the distance between the points (-1, 6) and (5, -2) using the Pythagorean Theorem, follow these steps:

Step 1: Find the difference in the x-coordinates (Δx):
Δx = x2 - x1
Δx = 5 - (-1)
Δx = 6

Step 2: Find the difference in the y-coordinates (Δy):
Δy = y2 - y1
Δy = -2 - 6
Δy = -8

Step 3: Calculate the square of Δx and Δy:
(Δx)^2 = 6^2 = 36
(Δy)^2 = (-8)^2 = 64

Step 4: Add the squares of Δx and Δy:
(Δx)^2 + (Δy)^2 = 36 + 64 = 100

Step 5: Take the square root of the sum:
Distance = √(100) = 10

Therefore, the distance between the points (-1, 6) and (5, -2) is 10.
Answered by GPT 3.5
To find the length between the points (-2, -1) and (2, 4) using the Pythagorean Theorem, follow these steps:

Step 1: Find the difference in the x-coordinates (Δx):
Δx = x2 - x1
Δx = 2 - (-2)
Δx = 4

Step 2: Find the difference in the y-coordinates (Δy):
Δy = y2 - y1
Δy = 4 - (-1)
Δy = 5

Step 3: Calculate the square of Δx and Δy:
(Δx)^2 = 4^2 = 16
(Δy)^2 = 5^2 = 25

Step 4: Add the squares of Δx and Δy:
(Δx)^2 + (Δy)^2 = 16 + 25 = 41

Step 5: Take the square root of the sum:
Distance = √(41) ≈ 6.40

Therefore, the length between the points (-2, -1) and (2, 4) is approximately 6.40.
Answered by GPT 3.5
To find the length between the points (2, -3) and (5, 5) using the Pythagorean Theorem, follow these steps:

Step 1: Find the difference in the x-coordinates (Δx):
Δx = x2 - x1
Δx = 5 - 2
Δx = 3

Step 2: Find the difference in the y-coordinates (Δy):
Δy = y2 - y1
Δy = 5 - (-3)
Δy = 8

Step 3: Calculate the square of Δx and Δy:
(Δx)^2 = 3^2 = 9
(Δy)^2 = 8^2 = 64

Step 4: Add the squares of Δx and Δy:
(Δx)^2 + (Δy)^2 = 9 + 64 = 73

Step 5: Take the square root of the sum:
Distance = √(73) ≈ 8.54

Therefore, the length between the points (2, -3) and (5, 5) is approximately 8.54.

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