by finding vector sum of individual displacements.
To determine total displacement, you would need to calculate the vector sum of all individual displacement vectors. This can be achieved by adding together all the individual displacements in both the x and y directions. The total displacement will give the net change in position from the starting point to the final point.
To determine the total displacement on a position-time graph, you can find the area under the curve. This involves calculating the total distance traveled in a specific direction, taking into account both positive and negative values.
Load displacement refers to the amount of weight a structure displaces when loaded, while deadweight is the weight of the structure itself. The relationship between load displacement and deadweight is that the deadweight of the structure contributes to the total load displacement when the structure is loaded. This means that the deadweight is one of the factors that determine the total load displacement of the structure.
The average velocity would be the total displacement over the total time interval. To calculate this, divide the total displacement by the total time to get the average velocity.
The distance traveled would be 135m (100m + 35m) since it's the total length of the path you walked. The displacement would be 65m forward because it's the difference between your final position and your initial position.
To determine total displacement, you would need to calculate the vector sum of all individual displacement vectors. This can be achieved by adding together all the individual displacements in both the x and y directions. The total displacement will give the net change in position from the starting point to the final point.
I would assume that you would use displacement to determine volume when the object is extremely complicatedly shaped.
To determine the total displacement on a position-time graph, you can find the area under the curve. This involves calculating the total distance traveled in a specific direction, taking into account both positive and negative values.
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.
Load displacement refers to the amount of weight a structure displaces when loaded, while deadweight is the weight of the structure itself. The relationship between load displacement and deadweight is that the deadweight of the structure contributes to the total load displacement when the structure is loaded. This means that the deadweight is one of the factors that determine the total load displacement of the structure.
The average velocity would be the total displacement over the total time interval. To calculate this, divide the total displacement by the total time to get the average velocity.
The distance traveled would be 135m (100m + 35m) since it's the total length of the path you walked. The displacement would be 65m forward because it's the difference between your final position and your initial position.
All you need to know is the distance the marble travelled and how long it took to travel that distance. For example, if a marble travels 30 cm in 5 seconds then its average velocity would be 30 / 5 cm / sec = 6 cm / sec.
The total displacement of the dog from the starting point can be calculated by finding the net displacement, which is the difference between the distances moved in each direction. In this case, the net displacement would be 6m north - 4m south, resulting in a total displacement of 2m north.
You would first determine the mass of the egg. Then you would need to determine the volume of the egg through water displacement. Then you would need to divide its mass by its volume, and that will give you the density.
If an object moves in a closed loop, returning to its initial position, its total displacement will be zero. For example, if you walk around a circular track and end up back at your starting point, your total displacement is zero.
you would use the water displacement theory