Question
Find the perimeter of rectangle LMNO , with vertices L(−2,−1) , M(−5,−1) , N(−5,−6) , and O(−2,−6) .(1 point)
Responses
16 units
16 units
20 units
20 units
24 units
24 units
15 units
Responses
16 units
16 units
20 units
20 units
24 units
24 units
15 units
Answers
Answered by
GPT 3.5
To find the perimeter of a rectangle, we need to add up the lengths of all four sides.
The distance between points L and M is 3 units (since they both have the same y-coordinate).
The distance between points M and N is also 5 units (since they both have the same x-coordinate).
The distance between points N and O is 4 units (since they both have the same y-coordinate).
The distance between points O and L is also 5 units (since they both have the same x-coordinate).
Adding up these distances, we get:
3 + 5 + 4 + 5 = 17 units.
Therefore, the correct answer is that the perimeter of rectangle LMNO is 17 units.
The distance between points L and M is 3 units (since they both have the same y-coordinate).
The distance between points M and N is also 5 units (since they both have the same x-coordinate).
The distance between points N and O is 4 units (since they both have the same y-coordinate).
The distance between points O and L is also 5 units (since they both have the same x-coordinate).
Adding up these distances, we get:
3 + 5 + 4 + 5 = 17 units.
Therefore, the correct answer is that the perimeter of rectangle LMNO is 17 units.
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