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Slav-nsk [51]
4 years ago
15

Two light waves are initially in phase and have the same wavelength, 470 nm. They enter two different media of identical lengths

of 2.50 µm. If n1 = 1.2 and n2 = 1.5, what is the effective phase difference of the waves when they exit the media? Group of answer choices 3.7 rad 10 rad 1.6 rad 0.6 rad 0 rad
Physics
1 answer:
-Dominant- [34]4 years ago
5 0

Answer:

= 3.7 radians = effective phase difference

Explanation:

Wavelength given =\lambda= 470 nm

n1 = 1.2 and n2 = 1.5

The light rays are traveling at different speeds inside the 2 different layers.

So effective optical path is given by  n d

where n is the refractive index of the medium and

d is the length traveled by the light ray in the medium.

The path difference introduced because of 2 different medium is

length = distance traveled by the wave = d = 2.5 x 10^-6 m

Phase difference =2 \pi / \lambda * path difference

path difference = (n₂ - n₁ ) d

= (1.5 - 1.2) (2.5 x 10⁻⁶)

= 7.5 x 10⁻⁷ m

phase difference = 2 pi / (470 x 10⁻⁹) * (7.5 x 10⁻⁷) = 10 rad

2 pi radians is 360 degrees

10 radians = 573 degrees

Phase difference = 573 - 360 = 212 degrees

= 3.7 radians = effective phase difference

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i. Calculate the moment of the 30N force (about O),

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i. Will the plank balance?

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Since the net moment on the plank is M" = 15 Nm ≠ 0,<u>the plank will not balance.</u>

ii Which way will it tip?

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a) h=250\ m

b) \Delta h=0.0835\ m

Explanation:

Given:

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a)

<u>Maximum height reached by the helicopter:</u>

using the equation of motion,

h=u.t+\frac{1}{2} a.t^2

where:

u = initial velocity of the helicopter = 0 (took-off from ground)

t = time of observation

h=0+0.5\times 5\times 10^2

h=250\ m

b)

  • time after which Austin Powers deploys parachute(time of free fall), t_f=7\ s
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<u>height fallen freely by Austin:</u>

h_f=u.t_f+\frac{1}{2} g.t_f^2

where:

u= initial velocity of fall at the top = 0 (begins from the max height where the system is momentarily at rest)

t_f= time of free fall

h_f=0+0.5\times 9.8\times 7^2

h_f=240.1\ m

<u>Velocity just before opening the parachute:</u>

v_f=u+g.t_f

v_f=0+9.8\times 7

v_f=68.6\ m.s^{-1}

<u>Time taken by the helicopter to fall:</u>

h=u.t_h+\frac{1}{2} g.t_h^2

where:

u= initial velocity of the helicopter just before it begins falling freely = 0

t_h= time taken by the helicopter to fall on ground

h= height from where it falls = 250 m

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250=0+0.5\times 9.8\times t_h^2

t_h=7.1429\ s

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<u>remaining time,</u>

t'=t_h-t_f

t'=7.1428-7

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<u>Now the height fallen in the remaining time using parachute:</u>

h'=v_f.t'+\frac{1}{2} a_p.t'^2

h'=68.6\times 0.1428+0.5\times 2\times 0.1428^2

h'=9.8165\ m

<u>Now the height of Austin above the ground when the helicopter crashed on the ground:</u>

\Delta h=h-(h_f+h')

\Delta h=250-(240.1+9.8165)

\Delta h=0.0835\ m

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3 years ago
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