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charle [14.2K]
3 years ago
5

How many bases are there in baseball before reaching home plate?

Physics
1 answer:
gregori [183]3 years ago
5 0
There are 3 bases before you reach home plate.
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When do surface waves reach land​
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In a home stereo system, low sound frequencies are handled by large "woofer" speakers, and high frequencies by smaller "tweeter"
Hitman42 [59]

Answer:

C = 2.9 10⁻⁵ F = 29 μF

Explanation:

In this exercise we must use that the voltage is

          V = i X

          i = V/X    

where X is the impedance of the system

in this case they ask us to treat the system as an RLC circuit in this case therefore the impedance is

          X = \sqrt{R^2 + ( wL - \frac{1}{wC})^2 }

tells us to take inductance L = 0.

The angular velocity is

         w = 2π f

the current is required to be half the current at high frequency.

Let's analyze the situation at high frequency (high angular velocity) the capacitive impedance is very small

         \frac{1}{wC} →0       when w → ∞

therefore in this frequency regime

         X₀ = \sqrt{R^2 + ( \frac{1}{2\pi  2 10^4 C} )^2 } =  R  \sqrt{ 1+ \frac{8 \ 10^{-10} }{RC}     }

the very small fraction for which we can despise it

        X₀ = R

to halve the current at f = 200 H, from equation 1 we obtain

         X = 2X₀

let's write the two equations of inductance

          X₀ = R                                    w → ∞

          X= 2X₀ = \sqrt{R^2 +( \frac{1}{wC} )^2 }        w = 2π 200

 

         

we solve the system

         2R = \sqrt{R^2 +( \frac{1}{wC} )^2 }

         4 R² = R² + 1 / (wC) ²

         1 / (wC) ² = 3 R²

          w C = \frac{1}{\sqrt{3} } \ \frac{1}{R}

          C = \frac{1}{\sqrt{3} } \ \frac{1}{wR}

           

let's calculate

           C = \frac{1}{\sqrt{3} } \ \frac{1}{2\pi  \ 200 \ 9}

           C = 2.9 10⁻⁵ F

           C = 29 μF

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Hope this helped! :)
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