Problem 61 (Phasor transform) Given the circuit in Figure 6, find the value of R and L Given: ● ● H(₂51-+(1) 002 10 = (1) ³ R=2 L=? w m W M Ⓒu(t)=10¹√cos (wt + 30") V[ vs(t) = 10 √2 cos(wt +30°) V is(t) = 0.1 cos (wt -15°)A Ro=800 C=625nF=625 10°F w = 10^rad Figure 6 [R₁=80₁ = C = 625m

You are asked to build a sinusoidal waveform generator for a frequency of 10,000 Hz. You have not designed this before. You start a brainstorming session with your team by examining a series RLC circuit. One of your team members points out that the step response of the series RLC circuit with complex roots would have an exponentially decaying sinusoidal response. The team member argues that if we eliminate exponent from the time response by making appropriate changes in the circuit or component values, we could get a sinusoidal signal at any desired frequency. After some discussion you decide to follow this approach. 1. Design a series RLC circuit with a resonant frequency of 10 kHz. Use C = 1.0 nF and compute the other component values for your design. 2. Implement and test the circuit. Document all your measurements and observations. Questions: 1. Were you able to design, build, and test the circuit to meet all the requirements of this experiment? Please explain any discrepancies in…

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A 60microHenry inductance is connected across a given supply voltage. Find the La Place transform of its voltage.

The subtraction of your matrix is wrong. You should have (s-1), not just s. Could you please verify your answer? My final answer is -1/10.