Some pressure concepts i don't understand

In summary, the pressure at 10 m below the surface of the ocean is 2.00×10^5 Pa. This means that the weight of a column of seawater 1 m^2 in cross section and 10 m high is about 2.00×10^5 N. The other statements are not true because they do not accurately represent the pressure at 10 m below the surface of the ocean or the weight of seawater at that depth.
  • #1
benedict9999
4
0

Homework Statement



The pressure at 10 m below the surface of the ocean is about 2.00×10^5 Pa.

Which of the following statements is true?

a. The weight of a column of seawater 1 m^2 in cross section and 10 m high is about 2.00×10^5 N.
b. The weight of a column of seawater 1 m^2 in cross section and 10 m high plus the weight of a column of air with the same cross section extending up to the top of the atmosphere is about 2.00×10^5 N.
c. The weight of 1 m^3 of seawater at 10 m below the surface of the ocean is about 2.00×10^5 N.
d. The density of seawater is about 2.00×10^5 times the density of air at sea level.

I may sound a bit greedy but if you can please explain why it is that and why others aren't right
 
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  • #2
Welcome to PF!

Hi benedict9999! Welcome to PF! :smile:
benedict9999 said:
I may sound a bit greedy but if you can please explain why it is that and why others aren't right

No, you first! :wink:

Tell us which one you think it is, and why. :smile:

( Start with the definition of pressure )
 
  • #3
.

I am happy to provide an explanation for these pressure concepts. Let's start with the given statement, which states that the pressure at 10 m below the surface of the ocean is about 2.00×10^5 Pa. This means that at this depth, the water is exerting a force of 2.00×10^5 N on every square meter of surface area.

Now, let's look at the given options and determine which one is true.

a. The weight of a column of seawater 1 m^2 in cross section and 10 m high is about 2.00×10^5 N.

This statement is true because the pressure at a certain depth is equal to the weight of the water above that depth. In this case, the weight of the water above a 1 m^2 column at 10 m depth is equal to the pressure at that depth, which we know is 2.00×10^5 N.

b. The weight of a column of seawater 1 m^2 in cross section and 10 m high plus the weight of a column of air with the same cross section extending up to the top of the atmosphere is about 2.00×10^5 N.

This statement is not true. The pressure at a certain depth is only influenced by the weight of the fluid above that depth. The weight of the air above the water does not contribute to the pressure at 10 m depth.

c. The weight of 1 m^3 of seawater at 10 m below the surface of the ocean is about 2.00×10^5 N.

This statement is also not true. While the weight of a column of water is equal to the pressure at a certain depth, the weight of a 1 m^3 volume of water is not the same as the weight of a column of water with a 1 m^2 cross section.

d. The density of seawater is about 2.00×10^5 times the density of air at sea level.

This statement is not true. While seawater is denser than air, the difference in density is not on the order of 2.00×10^5. The density of seawater at 10 m depth is approximately 1025 kg/m^3, while the density of air at sea level is approximately 1.2 kg/m^3.
 

1. What is pressure and how is it measured?

Pressure is the force exerted on a surface per unit area. It is typically measured in units of Pascals (Pa) or pounds per square inch (psi). To measure pressure, a device called a pressure gauge is used, which measures the amount of force applied to a specific area.

2. What is the difference between absolute pressure and gauge pressure?

Absolute pressure is the total pressure exerted by a fluid, including atmospheric pressure. Gauge pressure, on the other hand, measures the pressure relative to atmospheric pressure. So, if atmospheric pressure is 14.7 psi, a gauge pressure reading of 20 psi would mean that the absolute pressure is 34.7 psi.

3. How does temperature affect pressure?

As temperature increases, the kinetic energy of particles in a gas or liquid also increases, causing them to collide with each other and the walls of their container with more force. This increase in force leads to an increase in pressure. Conversely, as temperature decreases, the pressure also decreases.

4. What is the relationship between pressure and volume?

According to Boyle's Law, there is an inverse relationship between pressure and volume. This means that as the volume of a gas or liquid decreases, the pressure increases and vice versa, as long as the temperature remains constant.

5. How does altitude affect pressure?

As altitude increases, the atmospheric pressure decreases due to the decrease in the number of air molecules in the atmosphere. This is because the weight of the air above decreases as we move higher up. Therefore, the higher the altitude, the lower the pressure.

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