The classes are excellent, and it has improved my understanding a lot. My performances with the subjects have become better after attending the classes.
Here is a Sample Worksheet for you to Practice. Download this worksheet to see the answers.
Find the equivalent resistance between the point A and B of the presented cubical circuit.
$\frac{7}{2} \Omega$
2.$\frac{7}{3} \Omega$
3.$\frac{7}{4} \Omega$
4.$\frac{7}{6} \Omega$
Find the equivalent resistance between the point A and B of the presented cubical circuit.
$\frac{5}{2} \Omega$
2.$\frac{7}{2} \Omega$
3.$\frac{3}{2} \Omega$
4.$\frac{9}{2} \Omega$
Find the equivalent resistance between the point A and B of the presented cubical circuit.
3.0 Ω
2.6.0 Ω
3.9.0 Ω
4.12.0 Ω
Find the equivalent capacitance between the points A and B of the presented cubical circuit.
$\frac{16}{5} \mu F$
2.$\frac{32}{5} \mu F$
3.$\frac{48}{5} \mu F$
4.$\frac{96}{5} \mu F$
Find the equivalent capacitance between the point A and B of the presented figure.
$\frac{34}{7} \mu F$
2.$\frac{17}{7} \mu F$
3.$\frac{18}{7} \mu F$
4.$\frac{19}{7} \mu F$
Determine the equivalent capacitance between the point A and B of the presented circuit.
$\frac{2}{3} \mu F$
2.$\frac{4}{3} \mu F$
3.$\frac{1}{3} \mu F$
4.$\frac{5}{3} \mu F$
Evaluate the equivalent capacitance between the points A and B of the presented infinite ladder.
$5 \mu F$
2.$(5-5\sqrt{5})\mu F$
3.$(5+5\sqrt{5})\mu F$
4.$5\sqrt{5}\mu F$
Calculate the equivalent resistance between the point A and B of the presented circuit.
$\frac{1}{3} \Omega$
2.$\frac{4}{3} \Omega$
3.$\frac{3}{2} \Omega$
4.$\frac{2}{3} \Omega$
Determine the equivalent resistance between the terminal A and B of the presented figure.
$\frac{25}{4} \Omega$
2.$\frac{25}{8} \Omega$
3.$\frac{5}{4} \Omega$
4.None of these
Find the equivalent resistance between the terminal A and B of the presented figure.
4.0 Ω
2.2.0 Ω
3.8.0 Ω
4.6.0 Ω
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The classes are excellent, and it has improved my understanding a lot. My performances with the subjects have become better after attending the classes.
Vinay sir is a really good teacher and answers all my questions so that I understand the concepts well. He also provides notes to make it easier to revise for exams. Overall he is an excellent teacher.
I craft this review as an offering of gratitude for the transformative influence she has on me. Please note that my review is completely transparent and true to my personal experience. I approached her with the request of covering Calculus from Class 12 RD Sharma (which extends to over 500 pages!). It's a challenge to find educators who truly prioritize depth and detail in their instruction and are willing to navigate the complexity that CBSE demands. However, under her guidance, we covered each exercise comprehensively, thoroughly and meticulously. Her teaching skills are truly top-notch and her sessions are sharply structured. Complex problems were masterfully explained. She is reservoir of knowledge, and always has all the answers to my doubts. Additionally, she keeps me engaged throughout the class, giving me questions to work through and think about independently. But it's not just her teaching that mesmerizes – it's her respect for punctuality that sets the tone for disciplined learning. Each class, every session, begins on time and makes it clear that she is a seasoned professional with kernels of experience to her name. All in all, if you're looking for an exceptional teacher, in fact the best on this platform, Deepa ma'am should be your only choice.
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