(Figure 1) shows a tank of 20°C water with a nozzle h = 25 cm below the surface. Bernoulli's equation applies to the flow between points 1 and 2 on the streamline, but not to the flow between points 2 and 3. Figure h 4.0 cm 1.0 mm < 1 of 1 What is the volume flow rate through the nozzle in L/min? Assume that the water level in the tank is held constant. Express your answer in liters per minute. |Π| ΑΣΦ Submit Provide Feedback 3 Request Answer C ? L/min

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**Title: Understanding Fluid Flow Through a Nozzle Using Bernoulli's Equation**

**Description:**

This educational module explains the application of Bernoulli's equation to determine the flow rate of water through a nozzle in a tank. The example provided involves water at 20°C, which flows through a nozzle located 25 cm below the water surface in the tank. The goal is to find the volume flow rate in liters per minute (L/min).

**Diagram Explanation:**

- **Figure 1** illustrates a tank filled with water. 
- The water surface is marked, with a point labeled "1" directly below it.
- The nozzle is positioned 25 cm below this surface, where a point labeled "2" marks the entrance to the nozzle.
- Point "3" is shown at the nozzle's exit, featuring a vertical pipe extending from the tank.

**Measurements in the Diagram:**

- The vertical distance from the surface to the nozzle is indicated as \( h = 25 \, \text{cm} \).
- The horizontal distance to the edge of the accompanying pipe extends 4.0 cm.
- The diameter of the pipe at the nozzle's exit is 1.0 mm.

**Problem Statement (Part A):**

Determine the volume flow rate through the nozzle in L/min, assuming a constant water level in the tank.

**Instructions for Calculation:**

1. Apply Bernoulli’s equation to the streamline between points 1 and 2, where the equation is applicable.
2. Use the properties of fluid flow and dimensions provided to calculate the desired volume flow rate.

**Interactive Component:**

An input box is provided for students to enter their calculated flow rate (Q) in liters per minute, followed by a "Submit" button for feedback on their answer.

**Additional Resources:**

- A link to provide feedback or request further clarification on the topic.
Transcribed Image Text:**Title: Understanding Fluid Flow Through a Nozzle Using Bernoulli's Equation** **Description:** This educational module explains the application of Bernoulli's equation to determine the flow rate of water through a nozzle in a tank. The example provided involves water at 20°C, which flows through a nozzle located 25 cm below the water surface in the tank. The goal is to find the volume flow rate in liters per minute (L/min). **Diagram Explanation:** - **Figure 1** illustrates a tank filled with water. - The water surface is marked, with a point labeled "1" directly below it. - The nozzle is positioned 25 cm below this surface, where a point labeled "2" marks the entrance to the nozzle. - Point "3" is shown at the nozzle's exit, featuring a vertical pipe extending from the tank. **Measurements in the Diagram:** - The vertical distance from the surface to the nozzle is indicated as \( h = 25 \, \text{cm} \). - The horizontal distance to the edge of the accompanying pipe extends 4.0 cm. - The diameter of the pipe at the nozzle's exit is 1.0 mm. **Problem Statement (Part A):** Determine the volume flow rate through the nozzle in L/min, assuming a constant water level in the tank. **Instructions for Calculation:** 1. Apply Bernoulli’s equation to the streamline between points 1 and 2, where the equation is applicable. 2. Use the properties of fluid flow and dimensions provided to calculate the desired volume flow rate. **Interactive Component:** An input box is provided for students to enter their calculated flow rate (Q) in liters per minute, followed by a "Submit" button for feedback on their answer. **Additional Resources:** - A link to provide feedback or request further clarification on the topic.
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