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Andreas93
1 month ago
15

You should have observed that there are some frequencies where the output is stronger than the input. Discuss how that is even p

ossible from a conservation of energy standpoint. Also, can you relate this behavior to the transient (natural) response of the circuit that you observed in the previous lab
Physics
1 answer:
Maru [3.3K]1 month ago
6 0

Answer:

w = √ 1 / CL

This scenario does not breach the principle of energy conservation since the power source's voltage matches the resistance's voltage drop.

Explanation:

This issue pertains to electrical circuits, specifically series RLC circuits, where the resistor, capacitor, and inductor are arranged in series.

In these types of circuits, impedance can be calculated as follows:

X = √ (R² +  (X_{C} -X_{L})² )

Where Xc and XL denote capacitive and inductive impedance, respectively.

X_{C} = 1 / wC

X_{L} = wL

The resonance frequency condition

X_{C} = X_{L}

results in minimal circuit impedance, which maximizes both current and voltage, leading to an observable increase in signal strength.

This phenomenon does not violate energy conservation, as the power source voltage equals the voltage drop across the resistance:

V = IR

Since the impacts of the other two components are neutralized, this occurs for

X_{C} = X_{L}

1 / wC = w L

w = √ 1 / CL

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Complete Question

A 30 cm cm wrench is employed to loosen a bolt, with force applied 0.30m from the bolt. It requires 60 N to loosen the bolt when force is applied perpendicular to the wrench. How much force would be necessary if the force were applied at a 30-degree angle from perpendicular?

Response:

The strength needed is F_{\theta } = 69.28 \ N

Clarification:

According to the problem, we know that

    The length of the wrench is L = 30 cm = \frac{30}{100} = 0.3 \ m

    The distance from the bolt is  d = 0.30 m

      The force necessary to loosen the bolt is F = 60 N

       The angle of application is \theta = 30 ^o

Generally, the torque required for loosening the bolt is defined as

       \tau = F * d

        \tau = 60 * 0.3

        \tau = 18 Nm

Now for the bolt to loosen at \theta the torque at 90° must equal that at \theta

Thus, the torque at \theta is represented mathematically as

          \tau = F_{\theta }d cos \theta

substituting values gives us

           18 = F_{\theta } * 0.3 cos (30)

           F_{\theta } = \frac{18}{0.3 cos (30)}

           F_{\theta } = 69.28 \ N

       

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1 month ago
Two racecars are driving at constant speeds around a circular track. Both cars are the same distance away from the center of the
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Response:

The acceleration of car 2 is four times that of car 1.

Rationale:

Centripetal acceleration occurs when an object travels in a circular route. It can be expressed as:

a=\dfrac{v^2}{r}

In this scenario, two race cars are moving at consistent speeds around a circular course. Both automobiles are located at an equal distance from the center, but car 2 is operating at twice the speed of car 1.

Thus,

\dfrac{a_1}{a_2}=\dfrac{v_1^2}{v_2^2}

1 and 2 represent the first and second cars, respectively.

v_2=2v_1

Consequently,

\dfrac{a_1}{a_2}=\dfrac{v_1^2}{(2v_1)^2}\\\\\dfrac{a_1}{a_2}=\dfrac{v_1^2}{4v_1^2}\\\\\dfrac{a_1}{a_2}=\dfrac{1}{4}\\\\a_2=4\times a_1

Therefore, car 2's acceleration is four times that of car 1.

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If the axes of the two cylinders are parallel, but displaced from each other by a distance d, determine the resulting electric f
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Response:

E =  ρ ( R1²) / 2 ∈o R

Clarification:

Provided information

Two cylinders are aligned parallel

Distance = d

Radial distance = R

d < (R2−R1)

To determine

Express the response using the variables ρE, R1, R2, R3, d, R, and constants

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We have two parallel cylinders

therefore, area equals 2 \pi R × l

And we apply Gauss's Law

EA = Q(enclosed) / ∈o......1

Initially, we calculate Q(enclosed) = ρ Volume

Q(enclosed) = ρ ( \pi R1² × l )

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