at-the-measured-frequency-what-is-the-ratio-of-the-capacitive-reactance-of-a-typical-clavus-sample-t

Question

At the measured frequency, what is the ratio of the capacitive
reactance of a typical clavus sample to that of verruca?
\begin{equation}\begin{array}{llll}{	ext { A. } 0.21} & {	ext { B.4.9 }} & {	ext { C. } 16} & {	ext { D. } 110}\end{array}\end{equation}

João Gabriel Alencar Caribé · Accepted Answer

the capacity reactor&#x27;s off the clavicles X C seed is equals to one. Divide it by two pi times the frequency times the past tense about the gravel&#x27;s. Similarly, the capacity reactors of America is it close to one divided by two pi times the frequency times the capacitance off Veruca. Then they reach you. X C See divided by X C V. Easy clothes, too, to pi times the frequency times CV divided by two pi times the frequency plying cc simply find common terms. We get CV over CC, which is equal to five 0.859 of for its divided by one or two none of pirates and this is approximately 4.9, then the correct alternative to that question is be.

João Gabriel Alencar Caribé · Answer

the capacity reactor&#x27;s off. A clever sample at 80 herds is given by X C. See his equals to one divided by two pi times the frequency times, the capacitance of the Clios and these easy coz too one divided by to pi times 18 times 1.2 times 10 to the minus nine because of the nano prefix here. And finally, these things approximately 1.66 times 10 to the sixth owns, which can defer their approximated to 1.7 madam&#x27;s, So the correct alternative is the

João Gabriel Alencar Caribé · Answer

the impudence off. A typical Cleveland sample is given by Z being equals to describe it off our square. Plus the capacity reactor&#x27;s off Cleveland&#x27;s squared, which is further equals. True are square R C. Because there is a sense of the Cleavers, plus one divided by two pi times the frequency times the capacitance off the Cleves Square By plugging the values that were given. We got to describe it off when 1000 and 100 times tend to the turn squared, plus to pi times 80 times one point true time. Stand with minus nine because I&#x27;ve been on Oprah fix here under one square in under a square root. This gives us an impedance off approximately 1.99 times 10 to the six homes. Or we can write it as approximately to a mega owns, then the correct alternative for the passport off this question is the alternative seat

João Gabriel Alencar Caribé · Answer

we begin this question by solving these relations for the angular frequency to get that the angular frequency is equals to one divided by the reactor&#x27;s times, the capacitance. And now remember that the angular frequency is he goes to to pi times the frequency. So to pi times, the frequency is because, to one divided by the reactor&#x27;s times, the capacitance and finally the frequency is equals to one divided by to pie things the reactant times, the capacitance plugging in the values that we are. Even so, these value for their reactions we get that the frequency is equals to one divided by two pi time. 72 0.5 times the capacitance. And now we have to complicate the capacitance and to call click the capacitance. We apply these relations with these data, and then we get that 105 his equals Truth one divided by two pi time. 60 times like capacitance. Finally, we get that the capacitance is equals true, uh, one divided by two pi times 60 times 105. And finally we get that the frequency easy goes to to pie times 72.5 times, one divided by Jew pie time. 60 times 105 and this is all under one. Simplify the two vice, and you&#x27;re and we get that. The frequency is he goes to, uh, 60 times 105 divided by 72 15 which is approximately 86.9 birds.

Donald Albin · Answer

we once the react Ince&#x27;s of a compassion a capacitor and and induct er to be equal. The capacitance is 20 times 10 to the negative six Power fair it and the induct intense is 10 times 10 to the negative Third power, Henry. We want them to equal each other so x l equals X c, which equals Will Excel is omega. L xsi is one over omega psi. So rearranging omega squared is going Teoh equal one over l C. So omega will be the square root of one over l c. So I&#x27;m just going to put that in a calculator. Square root one over L C. 10 times 10 to the negative. Third power 20 times 10 to the negative six power and rounding to two significant digits. Omega equals 2000 200 radiance her second, Um, but it&#x27;s actually asking us for angular frequency, uh, a nine year low frequency for just frequency. So that&#x27;s the same as two pi f. So f is going to be that 2200 divided by two pi. So let me do that. Divided by two high not gives me 360 hurts

Averell Hause · Answer

you have the inductive, reactant sequel Ing Omega Times, the induction cell, and we have that the capacitive reactant would be equaling one over Omega Psi. And so here Omega is equaling two pi times the frequency half, and we find that at residence we find that the inductive react Ince&#x27;s equaling to the capacitive reactant ce, and this would be at residence. And so we can say that. Then we&#x27;ll make it. Not is equaling two pi frequency not in this movie equaling one over the square root of the induct in tsz times the capacitance or frequency not equaling one over to pie times the square root of Elsie and so we can solve. This would be equaling one over to pie multiplied by the square root. Hey, 57 0.0 times 10 to the negative Sixth Henry&#x27;s multiplied by 57.0 times 10 to the negative sixth ferrets and we find that then the frequency is gonna be equaling 2.79 times 10 to the third hurts. So this would be our final answer. That is the end of the solution. Thank you for watching

Problem

What is the value of the capacitive reactance of …

Problem 94 Medium Difficulty

At the measured frequency, what is the ratio of the capacitive
reactance of a typical clavus sample to that of verruca?
\begin{equation}\begin{array}{llll}{\text { A. } 0.21} & {\text { B.4.9 }} & {\text { C. } 16} & {\text { D. } 110}\end{array}\end{equation}

Answer

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