>
Exams
>
Physics
>
Series and Parallel Connection of Resistance
>
three conductors having resistance values 2 ohm 3
Question:
Three conductors having resistance values 2 ohm, 3 ohm and 4 ohm are connected in parallel. Find equivalent resistance.
TS POLYCET - 2020
TS POLYCET
Updated On:
Apr 29, 2024
20 ohm
9 ohm
\(\frac {13}{12}\)
\(\frac {12}{13}\)
Hide Solution
Verified By Collegedunia
The Correct Option is
D
Solution and Explanation
The correct option is (D):
\(\frac {12}{13}\)
.
Download Solution in PDF
Was this answer helpful?
0
0
Top Questions on Series and Parallel Connection of Resistance
In an electric circuit, three resistors \( 5 \, \Omega \), \( 10 \, \Omega \) and \( 15 \, \Omega \) are connected in series across a \( 60 \, V \) battery. Then the current flowing in the circuit is:
AP POLYCET - 2025
Physics
Series and Parallel Connection of Resistance
View Solution
Three resistors each of 4 Ω, 0.4 Ω and 0.04 Ω are connected in series combination. Their equivalent resistance is
AP POLYCET - 2024
Physics
Series and Parallel Connection of Resistance
View Solution
The effective resistance between A and B, if resistance of each resistor is R, will be
JEE Main - 2024
Physics
Series and Parallel Connection of Resistance
View Solution
View All
Questions Asked in TS POLYCET exam
The volume of CO\(_2\) liberated in litres at STP when 25 g of CaCO\(_3\) is treated with dilute HCl containing 14.6 g of HCl is:
TS POLYCET - 2025
Chemical Reactions
View Solution
Median of \( x, 20x, \frac{x}{20}, 200x, \frac{x}{200} \) (where \( x>0 \)) is 20, then the value of \( x \) is:
TS POLYCET - 2025
Solution of a Linear Equation
View Solution
The solution of system of equations \( \frac{x}{2025} + \frac{y}{2026} = 2 \) and \( \frac{2x}{2025} - \frac{y}{2026} = 1 \) is:
TS POLYCET - 2025
Lines and Angles
View Solution
The roots of the quadratic equation \( x^2 - 16 = 0 \) are:
TS POLYCET - 2025
Conic sections
View Solution
In the given figure, if \( \angle AOB = 125^\circ \), then \( \angle COD = \):
TS POLYCET - 2025
Collinearity of points
View Solution
View More Questions