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Andru [333]
3 years ago
7

A howler monkey is the loudest land animal and under some circumstances, can be heard up to a distance of 5.0km. Assume the acou

stic output of a howler to be uniform in all directions and that the threshold of hearing is 1.0*10^-12 W/m^2. The acoustic power emitted by the howler is clostest to:
A) 0.31mW
B) 1.1mW
C) 3.2mW
D) 11mW
Physics
1 answer:
Dima020 [189]3 years ago
7 0

Answer:

Power emitted will be 0.314 mW

So option (A) will be correct option

Explanation:

We have given threshold hearing I=10^{-12}W/m^2

Distance is given r = 5 km =5000 m

We have to find the power emitted

Power emitted is equal to

P=I\times A

=10^{-12}\times 4\pi r^2

=10^{-12}\times 4\times 3.14\times  (5000)^2

=314\times 10^{-6}watt=0.314mW

So power emitted will be 0.314 mW

So option (A) will be correct option.

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Answer:

D. Nothing will happen; the seesaw will still be balanced.

Explanation:

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A spring with spring constant 15 N/m hangs from the ceiling. A ball is attached to the spring and allowed to come to rest. It is
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Answer:

a

   m  = 0.169 \ kg

b

  |v_{max} |=  0.5653 \ m/s

Explanation:

From the question we are told that

    The  spring constant is  k =  14 \ N/m

     The  maximum extension of the spring is  A =  6.0 \ cm  =  0.06 \ m

     The number of oscillation is  n  =  30

      The  time taken is  t  =  20 \ s

Generally the the angular speed of this oscillations is mathematically represented as

           w = \frac{2 \pi}{T}

where T is the period which is mathematically represented as

     T  =  \frac{t}{n}

substituting values

     T  =  \frac{20}{30 }

     T  = 0.667 \ s

Thus  

       w = \frac{2 * 3.142 }{ 0.667}

       w =  9.421 \ rad/s

this angular speed can also be represented mathematically as

       w =  \sqrt{\frac{k}{m} }

=>   m  =\frac{k }{w^2}

substituting values

      m  =\frac{ 15 }{(9.421)^2}

      m  = 0.169 \ kg

In SHM (simple harmonic motion )the equation for velocity is  mathematically represented as

        v =  - Awsin (wt)

The  velocity is maximum when  wt = \(90^o) \ or \ 1.5708\ rad

     v_{max} = -  A* w

=>   |v_{max} |=  A* w

=>    |v_{max} |=   0.06 * 9.421

=>   |v_{max} |=  0.5653 \ m/s

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