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Leya [2.2K]
3 years ago
12

Which of the following statements can be concluded (deducted) from the parallel-axis theorem? The area moment of inertia of an a

rea about a noncentroidal axis is always less than that about a centroidal axis The area moment of inertia of an area about a noncentroidal axis is always greater than that about a centroidal axis The area moment of inertia of an area about a noncentroidal axis can be equal to that about a centroidal axis There is no relationship between the area moment of inertia of an area about a noncentroidal axis and that about a centroidal axis O None of the above
Physics
1 answer:
Ratling [72]3 years ago
5 0

Answer:

The statement that we can conclude is that the moment of inertial of any body about the centroidal axis is least of all the moment of inertia's of the body about any arbitrary axis in the body.

Explanation:

According to parallel axis theorem we have

I_{x}=I_{C.G}+Ax^{2}

Where

I_{x} is the moment of inertia about any arbitrary axis.

I_{C.G} is the moment of inertia about centroidal axis.

A is the area of section of which Moment of area is evaluated

'x' = is the distance between the axis and C.G

thus we conclude that I_{C.G} is least of all the moments.

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A potential difference V = 100 V is applied across a capacitor arrangement with capacitances C1 = 10.0 mF, C2 = 5.00 mF, and C3
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b. Potential difference V₃

c. Stored energy U₃

d. Charge q ₁

e. Potential difference V₁

f. Stored energy U₁

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h. Potential difference V₂  

i. Stored energy U₂

Answer:

a. Charge q₃ = 0.4 C

b. Potential difference V₃  = 100 V

c. Stored energy  U₃  = 20 J

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e. Potential difference  V₁  = 33 V

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i. Stored energy U₂ = 10.89 J

Explanation:

Please refer to the circuit attached in the diagram

a. Charge q₃

As we know charge in a capacitor is given by

q₃ = C₃V₃

q₃ = 4x10⁻³*100

q₃ = 0.4 C

b. Potential difference V₃

The potential difference V₃  is same as V

V₃  = 100 V

c. Stored energy U₃

Energy stored in a capacitor is given by  

U₃  = ½C₃V₃²

U₃  = ½*4x10⁻³*100²

U₃  = 20 J

d. Charge q ₁

Since capacitor C₁ and C₂ are in series their equivalent capacitance is

Ceq = C₁*C₂/C₁ + C₂

Ceq = 10x10⁻³*5x10⁻³/10x10⁻³ + 5x10⁻³

Ceq = 3.33x10⁻³ F

q ₁ = Ceq*V

q ₁ = 3.33x10⁻³*100

q ₁ = 0.33 C

e. Potential difference V₁

V₁  = q ₁/C₁

V₁  = 0.33/10x10⁻³

V₁  = 33 V

f. Stored energy U₁

U₁  = ½C₁V₁²

U₁  = ½*10x10⁻³*(33)²

U₁  = 5.445 J

g. Charge q  ₂

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q₂ = 0.33 C

h. Potential difference V₂  

V₂  = q ₂/C₂

V₂  = 0.33/5x10⁻³

V₂  = 66 V

i. Stored energy U₂

U₂ = ½C₂V₂²

U₂ = ½*5x10⁻³*(66)²

U₂ = 10.89 J

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