If the length of a resistor is doubled, what happens to its resistance, assuming all other factors remain constant?
The resistance is doubled.
The resistance of a resistor is directly proportional to its length. This relationship is described by the formula:
\(R = \frac{\rho L}{A}\)
where:
Since all other factors (\(\rho\) and \(A\)) remain constant, if the length \(L\) is doubled, the resistance \(R\) will also double. Therefore, the correct answer is that the resistance is doubled.
A cylindrical wire of length L and radius r has resistance R. The resistance of another wire of the same material but of twice its length and one-fourth its radius is:
Which of the following metals has the lowest electrical resistivity?
When electric current is passed through a wire, the amount of heat produced in a wire depends upon _______.
I. Length
II. Thickness
A uniform wire of resistance 9Ω is bent in the form of an equilateral triangle. Find the effective resistance across a side of the triangle.
The value of carbon resistance is 54 × 103 Ω. The percentage tolerance is 5%. What is the colour code sequence of carbon resistance?
Which of the following relations are wrong?
I. The specific conductance is given by the relation \(k = \frac{1}{R}\left( {l/A} \right)\)
II. The equivalent conducting is given by the relation \(\lambda = \frac{{100\;K}}{C}\)
III. The specific resistance is given by the relation \(\rho = \frac{{Rl}}{A}\)