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How Do We Use the Formula for Work to Solve Physics Problems in Gymnasium?

To solve physics problems about work in Gymnasium Year 1, we use this simple formula:

W=Fdcos(θ)W = F \cdot d \cdot \cos(\theta)

Here’s what the symbols mean:

  • W = work done (measured in joules, J)
  • F = force applied (measured in newtons, N)
  • d = distance the object moves (measured in meters, m)
  • θ = angle between the force and the direction the object moves

Steps to Solve Problems:

  1. Identify Forces: Look for all the forces acting on the object.
  2. Measure Distance: Write down how far the object moves in the direction of the force.
  3. Find the Angle: Figure out the angle between the force and the direction the object moves.
  4. Calculate Work: Put your values into the formula to find out how much work is done.

Example:

Imagine you push an object with a force of 10 N for a distance of 5 m at an angle of 0°. To find the work done, you would do the math like this:

W=105cos(0°)=50JW = 10 \cdot 5 \cdot \cos(0°) = 50 \, J

Using this method helps us understand how energy moves in different situations.

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How Do We Use the Formula for Work to Solve Physics Problems in Gymnasium?

To solve physics problems about work in Gymnasium Year 1, we use this simple formula:

W=Fdcos(θ)W = F \cdot d \cdot \cos(\theta)

Here’s what the symbols mean:

  • W = work done (measured in joules, J)
  • F = force applied (measured in newtons, N)
  • d = distance the object moves (measured in meters, m)
  • θ = angle between the force and the direction the object moves

Steps to Solve Problems:

  1. Identify Forces: Look for all the forces acting on the object.
  2. Measure Distance: Write down how far the object moves in the direction of the force.
  3. Find the Angle: Figure out the angle between the force and the direction the object moves.
  4. Calculate Work: Put your values into the formula to find out how much work is done.

Example:

Imagine you push an object with a force of 10 N for a distance of 5 m at an angle of 0°. To find the work done, you would do the math like this:

W=105cos(0°)=50JW = 10 \cdot 5 \cdot \cos(0°) = 50 \, J

Using this method helps us understand how energy moves in different situations.

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