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Marina CMI [18]
3 years ago
7

A fish appears to be 2.00 m below the surface of a pond (nwater = 1.33) when viewed almost directly above by a fisherman. What i

s the actual depth of the fish?
Physics
2 answers:
Alja [10]3 years ago
8 0

Explanation:

The given data is as follows.

     Apparent depth = 2.00 m,  refractive index = 1.33

It is known that formula to calculate real depth is as follows.

   The refractive index = \frac{\text{real depth}}{\text{apparent depth}}

or,       real depth = refractive index × apparent depth

Now, putting the given values into the above formula as follows.

               real depth = 1.33 × 2

                                 = 2.66 m

Thus, we can conclude that the actual (real) depth of the fish is 2.66 m.

Olegator [25]3 years ago
6 0

Answer:

Actual depth = 2.66 m

Explanation:

Given:

Apparent depth = Depth of fish as seen below the surface of water = D_{a} = 2 m

Refractive index of water = n = 1.33

Actual depth is related to the apparent depth as follows:

n = D_{r} / D_{a}

⇒ Actual depth = D_{r} = n × D_{a}

                                                      = (1.33) ( 2 ) = 2.66 m

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Answer:

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Explanation:

Given the data in the question;

Using the Clapeyron equation

(\frac{dP}{dT} )_{sat } = \frac{h_{fg}}{Tv_{fg}}

(\frac{dP}{dT} )_{sat } = \frac{\frac{H_{fg}}{m} }{T\frac{V_{fg}}{m} }

where h_{fg is the change in enthalpy of saturated vapor to saturated liquid ( 250 Btu

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we substitute

(\frac{dP}{dT} )_{sat } =( \frac{250Btu\frac{778Ibf-ft}{Btu} }{0.5}) / ( (15+460)\frac{1.5}{0.5})  

(\frac{dP}{dT} )_{sat } = 272.98 Ibf-ft²/R

Now,

(\frac{dP}{dT} )_{sat } = (\frac{P_2 - P_1}{T_2 - T_1})_{sat

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we substitute;

T_2 = ( 15 + 460 ) + \frac{(60-50)psia(\frac{144in^2}{ft^2}) }{272.98}

T_2 = 475 + 5.2751\\

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Answer:

95 minutes

Explanation:

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Answer:

a) v= 0 m/s b) v= 6.86 m/s

Explanation:

a) When the ball reaches to its highest point, under the influence of gravity, before starting to fall down, it momentarily comes to an stop (this is needed prior to change direction in any movement), so, applying the definition of acceleration, and replacing the acceleration a by g, we have:

vf = v₀ - g*t (1)

The minus sign means that the acceleration due to gravity is always downward, so if we assume that the positive direction is upwards it must be negative.

At the highest point, vf= 0.

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As we know vf=0, we can solve (1) for t, as follows:

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Now, for a time that is 0.7 s before this time, applying the acceleration definition and solving for v again, we have:

v = v₀ -(g *(th-0.7 s)), but th= v₀/g, so we get:

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Answer:

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Explanation:

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