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otez555 [7]
3 years ago
7

A ray of light traveling in water (n = 1.33) is incident at the flat surface of a block of glass (n = 1.60). If the incident ray

in water makes an angle of 58.6° with the normal to the interface, what angle does the ray that is refracted into the glass make with the normal?
Physics
1 answer:
mel-nik [20]3 years ago
7 0

Answer:

45.19^{\circ}

Explanation:

We are given that

n_1=1.33

n_2=1.6

\theta_1=58.6^{\circ}

We have to find the angle of refraction.

By Snell's law

n_1sin\theta_1=n_2sin\theta_2

Substitute the values

1.33sin58.6=1.6sin\theta_2

sin\theta_2=\frac{1.33sin58.6}{1.6}

sin\theta_2=0.7095

\theta_2=sin^{-1}(0.7095)=45.19^{\circ}

Hence, the angle mad by refracted ray in to the glass with normal=45.19^{\circ}

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Amiraneli [1.4K]

Answer:633.8 KJ

Explanation:

Given

mass of water\left ( m\right )=250gm

Initial temperature\left ( T_i\right )=20^{\circ}C

Final temperature \left ( T_f\right )=100^{\circ}C

Specific heat of water \left ( c \right )=4190 J/kg-k

heat of vaporization\left ( L\right )=22.6\times 10^5 J/kg

Heat required for process\left ( Q\right )=heat to raise water temperature from 20 to 100 +Heat to vapourize water completely

Q=mc\left ( T_f-T_i\right )+mL

Q=0.25\times 4190\times \left ( 100-20\right )+0.25\times 22\times 10^5

Q=\left ( 0.838+5.5\right )\times 10^5

Q=6.338\times 10^5J=633.8 KJ

4 0
3 years ago
In Fig. 10-37, two particles, each with mass m 0.85 kg, are fastened to each other, and to a rotation axis at O, by two thin rod
Ulleksa [173]

Answer:

(a). The total moment of inertia of the system is 0.0233 kg-m².

(b). The kinetic energy is 0.0011 J.

Explanation:

Given that,

Mass of each particle m= 0.85 kg

Length = 5.6 cm

Mass of each rod M= 1.2 kg

Angular speed = 0.30 rad/s

The moment of inertia of the rod  between  axis of rotation and mass  is

I_{1}=\dfrac{Md^2}{3}

The moment of inertia of the rod  between masses about center of mass is

I_{cm}=\dfrac{Md^2}{12}

Moment of inertial of the rod between masses about point O is

I_{2}=M(d+\dfrac{d}{2})^2+\dfrac{Md^2}{12}

Moment of inertia of two masses is

I_{m}=md^2+m(2d)^2

(a). We need to calculate the total moment of inertia of the system

Using formula of moment of inertia

I_{t}=I_{1}+I_{2}+I_{m}

Put the value into the formula

I_{t}=\dfrac{Md^2}{3}+M(d+\dfrac{d}{2})^2+\dfrac{Md^2}{12}+md^2+m(2d)^2

I_{t}=\dfrac{Md^2}{3}+\dfrac{9Md^2}{4}+\dfrac{Md^2}{12}+md^2+4md^2

I_{t}=\dfrac{32Md^2}{12}+5md^2

I_{t}=2.67Md^2+md^2

Put the value into the formula

I_{t}=2.67\times1.2\times(5.6\times10^{-2})^2+5\times0.85\times(5.6\times10^{-2})^2

I_{t}=0.0233\ kg-m^{2}

(b). We need to calculate the kinetic energy

Using formula of kinetic energy

K.E=\dfrac{1}{2}I\omega^2

Put the value into the formula

K.E=\dfrac{1}{2}\times0.0233\times(0.30)^2

K.E=0.0011\ J

Hence, (a). The total moment of inertia of the system is 0.0233 kg-m².

(b). The kinetic energy is 0.0011 J.

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Answer:

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Explanation:

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