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boyakko [2]
3 years ago
13

A typical adult human lung contains about 330 million tiny cavities called alveoli. Estimate the average diameter of a single al

veolus. Assume the alveoli are spherical and a typical human lung is about 1.9 liters.
Physics
1 answer:
Amanda [17]3 years ago
7 0

Answer:

The average diameter of a single alveolus is 0.0222 cm.

Explanation:

Volume of the lung ,V= 1.9 L

1 L = 1000 cm^3

1.9 L=1.9\times 1000 cm^3=1900 cm^3

Number of alveoli in a human lung = 330\times 10^6

Volume of single alveoli =v

v\times 330\times 10^6=V

v=\frac{1900 cm^3}{330\times 10^6}

v=5.7575\times 10^{-6} cm^3

The alveoli are spherical.

Radius of an alveolus = r

Volume of the sphere = \frac{4}{3}\pi r^3

v=\frac{4}{3}\pi r^3

5.7575\times 10^{-6} cm^3=\frac{4}{3}\times 3.14\times r^3

r=0.0111 cm

Diameter of the alveolus =d

d = 2r = 2 × 0.0111 cm = 0.0222 cm

The average diameter of a single alveolus is 0.0222 cm.

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A ray of light traveling through air strikes a piece of diamond at an angle of incidence equal to 56 degrees. Calculate the angu
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Answer:

The angle of separation is  \Delta \theta =  0.93 ^o

Explanation:

From the question we are told that

    The angle of incidence is  \theta  _ i  = 56^o

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       The refractive index of red light in diamond is n_r = 2.41

      The wavelength of violet light is  \lambda _v = 400nm = 400*10^{-9}m

         The wavelength of red  light is  \lambda _r = 700nm = 700*10^{-9}m

Snell's  Law can be represented mathematically as

         \frac{sin \theta_i}{sin \theta_r} = n

Where \theta_r is the angle of refraction

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               sin \theta_r__{v}}  =   \frac{sin \theta_i}{n_v}

substituting values

                sin \theta_r__{v}}  =   \frac{sin (56)}{2.46}

                 sin \theta_r__{v}}  =  0.337

                 \theta_r__{v}}  =  sin ^{-1} (0.337)

                 \theta_r__{v}}  =  19.69^o

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               sin \theta_r__{R}}  =   \frac{sin \theta_i}{n_r}

substituting values

                sin \theta_r__{R}}  =   \frac{sin (56)}{2.41}

                 sin \theta_r__{R}}  =  0.344

                 \theta_r__{R}}  =  sin ^{-1} (0.344)

                 \theta_r__{R}}  = 20.12^o

The angle of separation between the red light and the violet light is mathematically evaluated as

                  \Delta \theta = \theta_r__{R}} -  \theta_r__{V}}

substituting values

                  \Delta \theta =20.12 - 19.69

                  \Delta \theta =  0.93 ^o

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