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Arada [10]
3 years ago
13

What is the distance, in meters, between adjacent fringes produced by a diffraction grating having 125 lines per centimeter

Physics
1 answer:
inysia [295]3 years ago
8 0

Answer:

The correct answer will be "9×10⁻³ m".

Explanation:

The given values are:

Number of lines

N = 125

As we know

The distance between the adjacent fringes is:

⇒ \frac{\lambda x}{d}

Where, λx = Screen distance

              d = slit width

and,

⇒ dSin \theta=m \lambda

Where, d = \frac{1}{N}

Hence,

⇒ \Delta\gamma=\frac{\lambda x}{d}

          =\lambda x\times N

On substituting the values, we get

⇒ \Delta\gamma=575\times 10^{-9}\times 1.25\times \frac{125}{10^{-2}}

⇒ \Delta\gamma=9\times 10^{-3} \ m

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3 years ago
Write equations for both the electric and magnetic fields for an electromagnetic wave in the red part of the visible spectrum th
NeTakaya

Answer:

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General equation of the electromagnetic wave:

E(x, t)= E_0sin[\frac{2\pi}{\lambda}(x-ct)+\phi ]

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\phi = Phase angle, 0

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E(x, t)= 3.5sin[\frac{2\pi}{6.98\times10^{-7}}(x-3\times 10^8t)]\\\\E(x, t)= 3.5sin[{9 \times 10^6}(x-3\times 10^8t)]\\\\E(x, t)= 3.5sin[{9 \times 10^6x-2.7\times 10^{15}t)]

Magnetic field Equation

B(x, t)= B_0sin[\frac{2\pi}{\lambda}(x-ct)+\phi ]

Where B₀= E₀/c

B_0 = \frac{E_0}{c} = \frac{3.5}{3\times10^8}=1.2 \times 10^{-8}T

B(x, t)= 1.2\times10^{-8}sin[\frac{2\pi}{6.98\times10^{-7}}(x-3\times 10^8t)]\\\\B(x, t)= 1.2\times10^{-8}sin[{9 \times 10^6}(x-3\times 10^8t)]\\\\B(x, t)= 1.2\times10^{-8}sin[{9 \times 10^6x-2.7\times 10^{15}t)]

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Answer:

100 kg*m/s

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