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In the grid, rectangle PQRS represents the fence around a dog park.

Martin's dog runs in a straight line from corner S to corner Q of the dog park. What is the distance, in meters, that Martin's dog runs?

In the grid, rectangle PQRS represents the fence around a dog park. Martin's dog runs-example-1
In the grid, rectangle PQRS represents the fence around a dog park. Martin's dog runs-example-1
In the grid, rectangle PQRS represents the fence around a dog park. Martin's dog runs-example-2
User Matt Todd
by
5.4k points

2 Answers

0 votes

C is the answer: square root of 250

User Weltraumpirat
by
5.1k points
4 votes

Answer:


√(250)

Step-by-step explanation:

We are given a rectangle PQRS represents the fence around a dog park and Martin's dog runs in a straight line from corner S to corner Q.

We are to find the distance that Martin's dog runs.

Considering the path followed by Martin's dog, we can see that SQR makes a right angled triangle so we can use Pythagoras Theorem to find the distance from S to Q.

Distance Q-R = 9 meters

Distance S-R = 13 meters

Distance that Martin's dog runs =
√((12)^2+(9)^2)=√(250)

User Umka
by
5.6k points
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