How Much Cork Is Needed to Keep a Child Afloat on a Water Slide?

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In summary, a fluid problem refers to any issue related to the behavior, properties, or flow of a liquid or gas. This can include things like leaks, pressure imbalances, or changes in viscosity. If you are experiencing any abnormal behavior or changes in the flow or properties of a liquid or gas in a system, you may have a fluid problem. Signs may include leaks, pressure changes, or unusual noises. There are many potential causes of fluid problems, including blockages, temperature changes, pressure imbalances, or physical damage to the system. The appropriate solution will depend on the specific nature and cause of the fluid problem, and it may involve repairing or replacing damaged components, adjusting pressure or temperature, or implementing a different system design. In
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Dragoon
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this is what the problem states i need help getting going
An ameusement park is planning to build a water slid, and the park owners would like to use giants corcks (pc=.28 g/cm3) as floats for young children. what volumer of cork is needed to keep 20 percent by volume of 40 kg child above the water at the base of the water slide (assuming the density of a child is 1.01 g/cm3.
 
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Assume that all of the cork's volume is submerged, call this volume V.
Remember, forces are balanced when an object is floating. What are the two forces?
 
  • #3


Hello! It seems like you are having trouble with a fluid problem involving the construction of a water slide. Don't worry, I would be happy to help you get started. Let's break down the information provided in the problem to better understand it.

First, we know that the amusement park wants to use giant corks with a density of 0.28 g/cm3 as floats for young children. This means that the corks will be able to support the weight of the children and keep them afloat in the water.

Next, we are given the weight of the child (40 kg) and their density (1.01 g/cm3). From this, we can calculate the volume of the child using the formula: volume = mass/density. This gives us a volume of approximately 39.6 cm3.

Now, we need to determine how much cork is needed to keep 20% of the child's volume above the water at the base of the water slide. This means that 20% of the child's volume (7.92 cm3) needs to be supported by the corks.

To calculate the volume of cork needed, we can use the formula: volume = mass/density. The mass we need to support is 7.92 cm3 (20% of the child's volume) and the density of the corks is 0.28 g/cm3. This gives us a volume of approximately 28.3 cm3 of cork needed to support the child.

I hope this helps you get started on solving the fluid problem. Remember to check your units and use the appropriate formulas. Good luck!
 

1. What is a fluid problem?

A fluid problem refers to any issue related to the behavior, properties, or flow of a liquid or gas. This can include things like leaks, pressure imbalances, or changes in viscosity.

2. How do I know if I have a fluid problem?

If you are experiencing any abnormal behavior or changes in the flow or properties of a liquid or gas in a system, you may have a fluid problem. Signs may include leaks, pressure changes, or unusual noises.

3. What causes fluid problems?

There are many potential causes of fluid problems, including blockages, temperature changes, pressure imbalances, or physical damage to the system. Identifying the specific cause will depend on the specific circumstances and may require further investigation.

4. How can I fix a fluid problem?

The appropriate solution will depend on the specific nature and cause of the fluid problem. It may involve repairing or replacing damaged components, adjusting pressure or temperature, or implementing a different system design. It is important to consult a professional for proper diagnosis and repair.

5. Can fluid problems be prevented?

In some cases, fluid problems can be prevented by regular maintenance and monitoring of systems. It is also important to use high-quality materials and follow proper installation procedures. However, unforeseen issues may still arise and it is important to be prepared to address them promptly and effectively.

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