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nordsb [41]
3 years ago
8

A sound wave with a frequency of 400 Hz is moving through a solid object. If the wavelength of the sound wave is 8 m, what is th

e speed of sound traveling through the solid object?
50 m/s

3200 m/s

408 m/s

0.02 m/s
Physics
1 answer:
IrinaK [193]3 years ago
7 0

Answer:

v=3200m/s

Explanation:

The velocity (speed) of a sound wave (any wave in fact) is related to its frequency and wavelength by the equation v=\lambda f. This is easy to remember since it's a distance divided by a time because frequency is the inverse of the period.

Since for sound traveling through the given solid object we have that f=400Hz and \lambda=8m, the speed of sound will be:

v=\lambda f=(8m)(400Hz)=3200m/s

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Night hunting animals have more rod cells in their retinas which allows them to see better in the dark.
4 0
3 years ago
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A few years ago, the legal speed limit on the Turner Turnpike was changed from 55.0 mi/h to 75.0 mi/h.
lukranit [14]

The amount of time saved on the 86.0 mile trip from Tulsa entrance to Oklahoma City is 0.42 hours

<h3>What is time?</h3>

Time is the measurement of a past, present, or future event. The S.I unit of time is seconds (s)

To get the time that was saved on the 8.6-mile trip, we use the formula below.

Formula:

  • Ts = (d/v₁)-(d/v₂)................. Equation 1.

Where:

  • Ts = Time saved on the trip
  • d = distance covered during the trip
  • v₁ = Initial legal speed limit
  • v₂ = final/current legal speed limit.

From the question,

Given:

  • d = 86.0 mile
  • v₁ = 55.0 mi/h
  • v₂ = 75.0 mi/h

Substitute these values into equation 1

  • Ts = (86/55)-(86/75)
  • Ts = 1.564-1.147
  • Ts = 0.42 h.

Hence, The amount of time saved on the 86.0 mile trip from Tulsa entrance to Oklahoma City is 0.42 hours.

Learn more about time here: brainly.com/question/13893070

6 0
2 years ago
Which statement descThe image shows the right-hand rule being used for a current-carrying wire.
Makovka662 [10]
Answer:

The second option.
When the current flows up the wire, the magnetic field flows out on the left side of the wire and in on the right side of the wire.

Explanation:

The first figure that I copy here with is the figure corresponding to this question.

The thumb is pointing upward.

The rule is that the thumb aims to the direction of the flow of current and the other fingers give the field lines.

The second figure that I attach is a free image from internet and it shows the direction of both the current and the fiedl lines.

So, the conclusion is that the current goes upward the wire and the field lines go out of the paper (screen) for the points to the left of the wire and in on the right side of the wire.

4 0
3 years ago
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In order to increase the amount of work completed, it is necessary to
hodyreva [135]
Last option, increase force

Work = forcd * displacment
7 0
4 years ago
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Investigate the chemical potential μ upon a change in volume. We will use the fact that
SSSSS [86.1K]

Answer:

\mu_{Vf}-\mu_{Vi}=-3*10^{-21} J/mol  

Explanation:

Let's rewrite F in terms of N.

F=32NkT+C-T(Nkln(V-bN)+C)

F=32NkT+C-TNk\ln{(V-bN)}-TC

C is a constant value.

We know that the chemical potential μ is the partial derivative of F with respect to N.

\frac{\partial F}{\partial N}=32kT-Tk(ln(V-bN)+\frac{N}{V−bN}(-b))

\frac{\partial F}{\partial N}=kT(32-(ln(V-bN)+\frac{N}{V−bN}(-b)))

\frac{\partial F}{\partial N}=kT(32-ln(V-bN)+\frac{Nb}{V−bN})

We can find now the chemical potential μ(Vf).

\mu_{Vf}=kT(32-ln(Vf-bN)+\frac{Nb}{Vf−bN})    

  • k is the Boltzmann constant  1.38*10^{-23} m^{2}kgs^{-2}K^{-1}  
  • N=20 moles
  • T is temperature 300 K
  • Vi initial volume 0.01 m3
  • Vf final volume 0.02 m3

\mu_{Vf}=1.38*10^{-23}*300*(32-ln(0.02-(9*10^{-29}*20*6.022*10^{23}))+\frac{20*6.022*10^{23}*9*10^{-29}}{0.02-(9*10^{-29}*20*6.022*10^{23}}))    

\mu_{Vf}= 1.49*10^{-19} J/mol    

We can do the same to find μ(Vi).

\mu_{Vi}=1.38*10^{-23}*300*(32-ln(0.01-(9*10^{-29}*20*6.022*10^{23}))+\frac{20*6.022*10^{23}*9*10^{-29}}{0.01-(9*10^{-29}*20*6.022*10^{23}}))    

\mu_{Vi}=1.52*10^{-19} J/mol  

   

Therefore µ(Vf) - µ(Vi) will be:

\mu_{Vf}-\mu_{Vi}=-3*10^{-21} J/mol  

I hope it helps you!

   

6 0
4 years ago
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