Your friend is asked to differentiate between evaporation and boiling.what questions could you ask to make him to know the difference between evaporation and boiling?physics question.

Answers

Answer 1
Answer:

Answer:

Boiling is the "rapid vaporization of liquid" when the liquid is heated at the point where the pressure of the vapor is equal to the pressure exerted by the atmosphere in the liquid.

So during the boiling, the vaporization of the water is also occurring but is a little bit more complex.

Some questions that you may ask your friend to differentiate those two phenomena are:

Which one is used to cook things like pasta? (boiling)

in which process, a liquid is transformed into a gas? (evaporation)

Which one includes the other? (boiling)

Answer 2
Answer:

Final answer:

Evaporation and boiling are both phases changes, but they differ in the specifics of how and when they happen. These differences involve the temperature and location within the liquid where they occur, as well as the speed of the process.

Explanation:

To differentiate between evaporation and boiling, you could ask your friend these questions:

  1. Does the process occur at any temperature or only at a specific temperature (the boiling point)? (Evaporation can occur at any temperature while boiling only occurs at the boiling point.)
  2. Does the process occur throughout the liquid or only at the surface? (Boiling occurs throughout the liquid while evaporation happens only at the surface.)
  3. Is the process slow or fast? (Evaporation is a slow process while boiling is relatively quick.)

By asking these questions, your friend will be able to identify the key differences that separate evaporation from boiling.

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A rotating satellite has the same angular velocity as the earth. If the satellite is 5x10^7 m from the center of the earth, what is its tangential velocity

Answers

We will want to be using radians for this question so that we can calculate arc lengths easily.

The angular velocity of the earth is 360^(o)/24\ hr=(2\pi)/(24\ hr)=(\pi)/(12)/hr

The satellite tangential velocity is the distance from the earth times the angular velocity, which is
5*10^(7)\ m*(\pi)/(12)/hr\approx1.309*10^(7)\ m/hr

For meters per second, we divide by the number of seconds in an hour, which is 3600:
1.309*10^(7)\ m/hr*(1\ hr)/(3600\ s)\approx3636\ m/s

Final answer:

The tangential velocity of a satellite, with the same angular velocity as the Earth and 5x10^7 m distance from Earth's center, is calculated to be approximately 3650 m/s.

Explanation:

The tangential velocity of a satellite is given by the formula v = rω, where 'v' is the tangential velocity, 'r' is the radius (distance from the center of the Earth to the satellite), and 'ω' is the angular velocity. The referenced satellite's angular velocity is the same as that of the Earth, which is approximately 7.292 x 10^-5 rad/s. Given r = 5x10^7 m (the satellite's distance from Earth), we input these values into the formula:

v = (5x10^7 m)(7.292 x 10^-5 rad/s)

Upon calculation, we find that the satellite's tangential velocity is approximately 3650 m/s.

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An ultrasound system can produce images of body structures because sound waves

Answers

travel at different speeds through materials of different densities.

How does wavelength relate to frequency?

Answers

The larger the wavelength the lower the frequency, and the smaller the wavelength the higher the frequency 

If a magnet is cut in paris what will be its north and south pole

Answers

When carried out in Paris, the procedure will produce the same results as in
Stockholm, Copenhagen, Rome, or Madrid.  There is no reason to expect a
different outcome in any other world capital. 
When a magnet is cut into two parts, then both parts will have a south and north pole because magnetic fields lines are continuous and always formed closed loops.

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A sled with rider having a combined mass of 110 kg travels over the perfectly smooth icy hill shown in the accompanying figure. How far does the sled land from the foot of the cliff?

Answers

The sled land is "25.531 m" far from the foot of the cliff.

According to the question,

The velocity of the top = V_t

then,

0.5 \ Vt^2-0.5 \ Vi^2 = -mgh

→                 0.5 \ Vt^2 = 0.5 \ Vi^2- 9.8* 11  

→                 0.5 \ Vt^2 = 0.5 \ Vi^2- 107.8

→                              =17.04 \ m/sec

Now,

The projectile motion in horizontal direction,

S_y = 11 = ut-0.5 \ gt^2

                = 0-0.5* 9.8 \ t^2

or,

S_x = 17.04* 1.498

       = 25.53 \ m

Thus the above answer is the correct one.

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Find the speed the sled has at the top of the hill from the law of conservation of mechanical energy. Equate the kinetic energy at the bottom of the hill to the kinetic plus potential energy at the top : 

0.5mv₀² = 0.5mv² + mgh 
v = √[v₀² - 2gh] 
= √[(22.5m/s)² - (2 x 9.80m/s² x 11.0m)] 
= 17.0m/s  

From the time independent kinematics equation, find the vertical component of the sleds final velocity (note that the vertical component of the sleds initial velocity is zero) : 

v² = v₀² + 2gΔy 
= 0 + 2(-9.80m/s²)(-11.0m) 
= -14.7m/s (select the neg root, because motion is downward)  

With this you can find the time vertically which is the same horizontally : 

v = v₀ + gt 
t = (v - v₀) / g  
= (-14.7m/s - 0) / -9.80m/s² 
= 1.50s 

Now, the horizontal distance is : 

Δx = (v₀ + v)t / 2 
= (17.0m/s + 17.0m/s)1.50s / 2 
= 25.5m 

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Which of the following is an example of diffraction? A. Hearing a band play through an open doorway without seeing them. B. Sitting in a room and watching a band play. C. Playing in a band. D. None of these examples show diffraction.

Answers

A because diffraction is the bending of waves around small obstacles or openings. That’s why you can hear a band through an open doorway without seeing them