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suter [353]
3 years ago
12

If a second particle, with the same electric charge but ten times as massive, enters the field with the same velocity v ⃗ , what

is its period? View Available Hint(s) If a second particle, with the same electric charge but ten times as massive, enters the field with the same velocity , what is its period? T/10 T 5T 10T Submit Part B Complete previous part(s) Provide Feedback Next
Physics
1 answer:
masya89 [10]3 years ago
3 0

Answer:

Explanation:

When an moving electric charge passes through a uniform magnetic field

its motion becomes circular .

If m be the mass v be the velocity , q be the charge on the mass B be the magnetic field and R be the radius of circular path

force on the moving charge created by magnetic field

= B q v

Centripetal force required for circular motion

= m v² / R

For balancing

B q v = m v² / R

v = B q R / m

Time period of rotation

T = 2π R / v

= 2 π R m / B q R

= 2 π  m / B q

For first particle

T₁ =  2 π  m₁ / B q₁

For second  particle

T₂ =  2 π  m₂ / B q₂

q₁ = q₂ and 10 m₁ = m₂ ( given )

Putting the values in second equation

T₂ =  2 π  10 m₁ / B q₁

= 10 x 2 π m₁ / B q₁

= 10 T₁

Given T₁ = T

T₂ = 10 T

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A 85.0kg man and a 65, 0kg woman are riding a Ferris wheel with a radius of 20.0m. What is the Ferris wheels tangential velocity
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Answer:

The Ferris wheel's tangential (linear) velocity if the net centripetal force on the woman is 115 N is <u>3.92 m/s</u>.

Explanation:

Let's use <u>Newton's 2nd Law</u> to help solve this problem.

  • F = ma

The force acting on the Ferris wheel is the centripetal force, given in the problem: F_c=115 \ \text{N}.

The mass "m" is the <u>sum</u> of the man and woman's masses: 85+65= 150 \ \text{kg}.

The acceleration is the centripetal acceleration of the Ferris wheel: a_c=\displaystyle \frac{v^2}{r}.

Let's write an equation and solve for "v", the tangential (linear) acceleration.

  • \displaystyle 115=m(\frac{v^2}{r} )
  • \displaystyle 115 = (85+65)(\frac{v^2}{20})
  • \displaystyle 115=150(\frac{v^2}{20} )
  • .766667=\displaystyle(\frac{v^2}{20} )
  • 15.\overline{3}=v^2
  • v=3.9158

The Ferris wheel's tangential velocity is 3.92 m/s.

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