Answer:
The volume of the object = 0.0203 m³
Explanation:
From Archimedes principle,
Upthrust = lost in weight = amount of water displaced.
U = W₁ - W₂
Where U = upthrust, W₁ = Weight in air, W₂ = weight in water.
U = 930- 731
U = 199 N.
but mass of water displaced,
m = U/g where g = 9.8 m/s²
m = 199/9.8
m = 20.31 kg.
Recall,
Density = mass/volume.
Density of water = mass of water displaced/ volume of water displaced
D = m/V
V = m/D......................................... Equation 1
Where V = volume of water displaced, m = 20.31 kg, D = 1000 kg/m³
Substitute into equation 1
V = 20.31/1000
V = 0.0203 m³
the volume of water displaced = 0.0203 m³
Note: That when an object is immersed in water, the volume of water it displaced is equal to it's volume.
Hence, Volume of water displaced = volume of the object.
Hence the volume of the object = 0.0203 m³
We have that for the Question "What is the tension in the string connecting block 100 to block 99? What is the tension in the string connecting block 50 to block 51?"
it can be said that
From the question we are told
Each of 100 identical blocks sitting on a frictionless surface is connected to the next block by a massless string. The first block is pulled with a force of 100 N.
Assuming mass of each block is 1 kg
The equation for the force is given as
Now, between block 100 and 99,
Now between block 50 and 51. There are 50 blocks behind 51 st block, so,
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Answer:
The tension in the string connecting block 50 to block 51 is 50 N.
Explanation:
Given that,
Number of block = 100
Force = 100 N
let m be the mass of each block.
We need to calculate the net force acting on the 100th block
Using second law of newton
We need to calculate the tension in the string between blocks 99 and 100
Using formula of force
We need to calculate the total number of masses attached to the string
Using formula for mass
We need to calculate the tension in the string connecting block 50 to block 51
Using formula of tension
Put the value into the formula
Hence, The tension in the string connecting block 50 to block 51 is 50 N.
B) 2
C) 3
D) 4
B. Electric field.
C. Magnetic field.
D. Change in either a magnetic or an electric field.
Answer:
508Hz
Explanation:
A tuning fork with a frequency of 512 Hz is used to tune a violin. When played together, beats are heard with a frequency of 4 Hz. The string on the violin is tightened and when played again, the beats have a frequency of 2 Hz. The original frequency of the violin was ______.
When two sound waves of different frequency approach your ear, the alternating constructive and destructive interference causes the sound to be alternatively soft and loud - this phenomenon is beat production
frequency is the number of oscillation a wave makes in one seconds.
f1-f2=beats
therefore f1=512Hz
f2=?
beats=4Hz
512Hz-f2=4Hz
f2=512-4
f2=508Hz
the original frequency of the violin is 508Hz
The original frequency of the violin was 508 Hz. This is based on the principle of beats, where the beat frequency is the absolute difference in frequency between the two sources - in this case, the tuning fork and the violin string.
The original frequency of the violin string can be found using the principle of beats. The frequency of the beats is equal to the absolute difference in frequency between the two sources - in this case, the tuning fork and the violin string.
Initially, the beat frequency was heard as 4 Hz. This indicates that the original frequency of the violin was either 512 Hz + 4 Hz = 516 Hz, or 512 Hz - 4 Hz = 508 Hz. However, when the violin string was tightened, the beat frequency decreased to 2 Hz, which means the frequency of the note it was producing increased.
Therefore, the violin must have initially been producing a note with lower frequency (508 Hz), and even after tightening the string, the note it now produces (510 Hz) remains lower than that of the tuning fork.
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