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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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