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(Solved): For the circuit shown below, assume we have variable resistor \( R_{L} \) and variable capacitor \( ...




For the circuit shown below, assume we have variable resistor \( R_{L} \) and variable capacitor \( C_{L} \) as shown in the
For the circuit shown below, assume we have variable resistor \( R_{L} \) and variable capacitor \( C_{L} \) as shown in the circuit below. Now, determined the following: 1. What is the value of \( R_{L} \) in Ohms and the value of \( C_{L} \) in Farad that will make the load absorb the maximum power from the source? The load is \( R_{L} \) and we are interested to transfer the maximum power in Watts to the load (i.e., maximum power absorbed by \( R_{L} \) ). Hint: you can utilize Equation (2) on page 44 in the lab manual. (show all your calculations on page 2 and 3 ) 2. Calculate the maximum power transferred to \( R_{L} \). Hint: you can utilize equation (3) on page 44 in the lab manual. (show all your calculations on page 2 and 3 ) 3. Fill the two tables shown below. Hint: you can determine the load voltage \( V_{L} \) using complex numbers and the circuit in frequency domain that was explained in Exp \# 8. (show all your calculations on page 2 and 3 ) For the table shown below, fix the value of \( R_{L} \) at \( 1.0 \mathrm{k} \Omega \) and calculate the power across resistor \( R_{L} \) using different values of capacitors. For the table shown below, fix the value of \( C_{L} \) at 11. \( 26 n F \) and calculate the power across resistor \( R_{L} \) using different values of resistors:


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1. Maximum power transfer theorem states that if, (1) Z_{L} =Z S ^ * then maximum power will be transferred to Z_{L} but only when Z_{L} is variable.
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