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To determine the displacement of the walker, we can use the Pythagorean theorem. The walker travels 4 km east and 3 km north, forming a right triangle with these two legs. The displacement (d) is the hypotenuse, calculated as ( d = \sqrt{(4^2 + 3^2)} = \sqrt{16 + 9} = \sqrt{25} = 5 ) km. Therefore, the displacement of the walker is 5 km in a direction northeast.

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If mark walked 2 miles east then 1 mile north how would you determine his total displacement?

To determine Mark's total displacement, you can use the Pythagorean theorem. He walked 2 miles east and 1 mile north, forming a right triangle where the legs are 2 miles and 1 mile. The displacement is the hypotenuse, calculated as √(2² + 1²) = √(4 + 1) = √5, which is approximately 2.24 miles in a northeast direction.


If a Displacement vectors of 4 km south 2 km north 5 km north combine to a total displacement of?

To find the total displacement, we can break it down: the 4 km south and the 2 km north result in a net displacement of 2 km south (4 km south - 2 km north = 2 km south). Then, adding the 5 km north gives a total displacement of 3 km north (2 km south + 5 km north = 3 km north). Therefore, the total displacement is 3 km north.


If the displacement is negative 2 north and represents a positive displacement What is the direction?

south


Jason hiked 1 mile north across a field then 1 more mile west through the woods. How would you determine his total displacement?

To determine Jason's total displacement, you can use the Pythagorean theorem. He hiked 1 mile north and then 1 mile west, forming a right triangle where the legs are both 1 mile. The displacement is the hypotenuse of this triangle, calculated as ( \sqrt{(1^2 + 1^2)} = \sqrt{2} ), which is approximately 1.41 miles in a northwest direction.


A -2 displacement towards the north represents a positive displacement towards the south?

Indeed it is.

Related Questions

Andrea walked 1 block north and than 2 blocks west how you determine her total displacement?

subtract 1 from 2


If mark walked 2 miles east then 1 mile north how would you determine his total displacement?

To determine Mark's total displacement, you can use the Pythagorean theorem. He walked 2 miles east and 1 mile north, forming a right triangle where the legs are 2 miles and 1 mile. The displacement is the hypotenuse, calculated as √(2² + 1²) = √(4 + 1) = √5, which is approximately 2.24 miles in a northeast direction.


If a Displacement vectors of 4 km south 2 km north 5 km north combine to a total displacement of?

To find the total displacement, we can break it down: the 4 km south and the 2 km north result in a net displacement of 2 km south (4 km south - 2 km north = 2 km south). Then, adding the 5 km north gives a total displacement of 3 km north (2 km south + 5 km north = 3 km north). Therefore, the total displacement is 3 km north.


What is the correct displacement for the following vectors 4 km south km north 5 km south and 5 km north?

The displacement is a shortest distance. Here, the displacement will be 1 km. It will be in the North direction.


If the displacement is negative 2 north and represents a positive displacement What is the direction?

south


What is the correct displacement for the following vectors 4 km south 2 km north 5 km south .5 km north?

The displacement is a shortest distance. Here, the displacement will be 1 km. It will be in the North direction.


What is the correct displacement for the following vectors 4 km south 2 km north 5 km south 5 km north?

The displacement is a shortest distance. Here, the displacement will be 1 km. It will be in the North direction.


Jason hiked 1 mile north across a field then 1 more mile west through the woods. How would you determine his total displacement?

To determine Jason's total displacement, you can use the Pythagorean theorem. He hiked 1 mile north and then 1 mile west, forming a right triangle where the legs are both 1 mile. The displacement is the hypotenuse of this triangle, calculated as ( \sqrt{(1^2 + 1^2)} = \sqrt{2} ), which is approximately 1.41 miles in a northwest direction.


A -2 displacement towards the north represents a positive displacement towards the south?

Indeed it is.


What is the displacement of a car if it drives 20miles north and then 3 miles south?

It's 17.0m North. (20N - 3S)


A car moved 50 km to the North. what is the displacement?

The displacement of the car is 50 km North. Displacement is a vector quantity that represents the shortest distance and direction from the initial to the final position of an object.


Ann drove to the store 10 km north of her house and then drove to the library which is 5 km south of the store She drove a total distance of 15 km What was Ann's displacement?

5 km North