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Alenkinab [10]
4 years ago
12

A bucket of water with mass 5 kg sits on the ground with a coefficient of static friction of 0.35. What is the maximum force of

static friction?
Physics
1 answer:
allochka39001 [22]4 years ago
6 0

Answer:

The force of static friction is 17.15 N

Explanation:

It is given that,

Mass of the bucket, m = 5 kg

The coefficient of static friction is, \mu=0.35

We need to find the maximum force of static friction. It is given by :

F=\mu mg

F=0.35\times 5\ kg\times 9.8\ m/s^2

F = 17.15 N

So, the force of static friction is 17.15 N. Hence, this is the required solution.

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In which of these situations, is mechanical energy being conserved? (Neglect, air resistance, friction, and breaking) Check all
Kipish [7]
  1. mechanical energy is conserved in all the listed situations
  2. true
  3. potential energy
  4. 490 J
  5. 750,000 J

EXPLANATION

1. sum of kinetic energy (KE) and potential energy (PE) is known as          mechanical energy

  • kinetic energy is the motion of an object
  • potential energy is the position of an object

there is kinetic energy and other energies in the listed situation.

2. since the height decreases due to the fall, the potential energy also decreases but the speed increases and kinetic energy simultaneously increases so the potential energy is converted to kinetic energy.

3.the energy consumed by an object due to its position is known as potential energy

4. potential energy

        PE = m g h

      m = 10 kg mass of the object

      g = 9.8 m/s^2 acceleration of gravity

      h= 5 m height of the object from ground

substituting every value in the formula

   PE = (10)(9.8)(5)

   PE= 490 J

5. potential energy

      PE = m g h

but given is the weight and the height of the elevator

      W= 1500 N

       h= 500 m

but weight of the object is equal to the product of acceleration of gravity and mass of the elevator  

so,     W = mg

so we can rewrite the formula as PE = Wh

PE = (1500)(500)

PE= 750,000 J  

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4 years ago
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Choice b. between 0 and 7. 
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1) Back on the beach the following day, Clay notices that the waves propelling towards the beach have a period of 6 s. If the wa
g100num [7]
1) The speed of a wave is given by
v=\lambda f
where
\lambda is the wavelength
f is the frequency of the wave

For the wave in this problem, the distance between two successive crests is 15 m, this means its wavelength is \lambda=15 m (because the wavelength is the distance between two successive crests). The period of the wave is 6 s, and the frequency is the reciprocal of the period:
f= \frac{1}{T}= \frac{1}{6 s}=0.167 Hz

Therefore, the speed of the waves is
v= \lambda f=(15 m)(0.167 Hz)=2.51 m/s


2) The speed of sound in air is v=343 m/s. The frequency of the note is f=400 Hz, so we can find its wavelength by using the same relationship we used at point 1)
\lambda =  \frac{v}{f}= \frac{343 m/s}{400 Hz}=0.86 m

Since you are sitting at a distance of d=184 m from the source of the sound wave, the number of wavelengths between you and Barry is
N= \frac{d}{\lambda}= \frac{184 m}{0.86 m}=213.9 \sim 214
So, there are approximately 214 fully wavelengths between you and Barry.

2b) The time delay between the time the note is played and the time you hear it corresponds to the time the sound takes to arrive to your ear, therefore the distance divided by the speed of sound:
t= \frac{d}{v}= \frac{184 m}{343 m/s}=0.54 s


3) The wavelength of the ultrasound wave is \lambda=0.0085 m while its speed is the speed of sound: v=343 m/s, therefore its frequency is
f= \frac{v}{\lambda}= \frac{343 m/s}{0.0085 m}=  4.04 \cdot 10^4 Hz=40.4 kHz

4) The period of the wave is T=2 s, so the frequency is
f= \frac{1}{2 s}=0.5 Hz
and the spacing between the crests, which corresponds to the wavelength, is
\lambda=20 m
Therefore, the speed of the wave is
v=\lambda f=(20 m)(0.5 Hz)=10 m/s

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Sever21 [200]

Answer:

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Explanation:

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