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Name: Date: Student Exploration: Pulley Lab Vocabulary: block and tackle, conservation of energy, efficiency, friction, input force, load, mechanical advantage, output force, pulley, pulley system,.

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How to fill out the Pulley Lab Gizmo Answer Key online

The Pulley Lab Gizmo Answer Key is a valuable educational resource that helps users understand the principles of pulleys and mechanical advantage. This guide will provide clear instructions on how to complete this form online, ensuring an efficient and informative experience for all users.

Follow the steps to successfully complete the Pulley Lab Gizmo Answer Key online.

  1. Press the ‘Get Form’ button to access the Pulley Lab Gizmo Answer Key and open it in the editor.
  2. Begin by entering your name in the designated space for 'Name'. This identifies who is completing the document.
  3. Next, fill in the date in the 'Date' field to record when you are completing the form.
  4. Proceed to the 'Prior Knowledge Questions' section. Reflect on the questions and provide thoughtful answers based on your understanding of pulley systems.
  5. Move on to the 'Gizmo Warm-up' section. Carefully follow the instructions and fill in the required responses regarding your observations and input forces.
  6. In the 'Activity A' section, respond to the questions by entering the relevant data and calculations as you work through the different pulley configurations.
  7. Continue with 'Activity B' and 'Extension' sections, entering data related to the efficiency, input and output forces as you analyze the results accordingly.
  8. Once all sections are completed, review the form to ensure that all necessary information has been provided correctly.
  9. Finally, you can save changes, download a copy for your records, print the document, or share it as needed.

Complete the Pulley Lab Gizmo Answer Key online today and enhance your understanding of physics and mechanical systems.

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In a pulley system, the force required to lift a certain weight is related to the mechanical advantage of the system and the tension in the rope or cable. The normal force is the force exerted by a surface on an object in contact with it, and it acts perpendicular to the surface to support the weight of the object.

One end of the rope is fixed to the upper pulley, as shown above. The rope passes around the lower pulley, and then around the upper pulley. The object to be lifted is attached to the lower pulley. By pulling down on the rope, the object is lifted.

Using multiple pulleys decreases the amount of force necessary to move an object by increasing the amount of rope used to raise the object. The mechanical advantage (MA) of a pulley system is equal to the number of ropes supporting the movable load.

Flexi Says: In a pulley system, the conservation of energy is demonstrated as the work done on the system (input energy) is equal to the work done by the system (output energy). When you pull on one end of the rope, you do work by applying a force over a certain distance.

Flexi Says: The effort force (FE) of a pulley system can be calculated using the formula: FE = W / n where W is the weight of the object being lifted and n is the number of supporting ropes. This formula assumes that the pulley system is frictionless and weightless.

The mechanical advantage of a single movable pulley is 2, which means that the effort force is half of the weight of the load. In this case, the load is 50 N, so the force required to lift it would be 50 N / 2 = 25 N.

The object lifted by the pulley is called the load and the force required to lift the load is called effort force. In the diagram, a block of wood is lifted upwards using the pulley using some force F which is called the effort force. The effort is usually calculated by dividing the load by the number of ropes.

There are two ways of determining the mechanical advantage of a pulley system. The simplest way to determine the mechanical advantage is counting the number of falls (or active lifting ropes) that are actually attached to the load. Alternatively, you can divide the effort distance by the load distance.

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