NEET-UG and JEE Main Physics · Class 12
Resistivity using a metre bridge — NEET & JEE Questions
Resistivity using a metre bridge is a topic in Experimental Skills, a Class 12 Physics chapter of the NEET-UG and JEE Main syllabus. TestBudy holds 14 published NEET-UG and JEE Main questions on Resistivity using a metre bridge, each with the marking scheme of the real paper.
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Resistivity using a metre bridge MCQs with solutions
10 of the 14 published questions on this topic, exactly as they appear in a test. Answers and worked solutions come with your result rather than on this page.
A metre bridge works on the principle of
- A. Faraday induction
- B. photoelectric emission
- C. Wheatstone bridge balance
- D. total internal reflection
At balance in an ideal metre bridge, the galvanometer current is
- A. maximum
- B. equal to battery current
- C. independent of slider position
- D. zero
If unknown resistance X is in one gap and known R in the other, balance length l from the X side gives approximately
- A. X/R = l/(100-l)
- B. X/R=(100-l)/l always regardless of placement
- C. X+R=l
- D. XR=100l
Resistivity of a wire is related to resistance by
- A. ρ=RL/A
- B. ρ=RA/L
- C. ρ=L/(RA)
- D. ρ=R/L only
At balance in a metre bridge, the result follows from the Wheatstone-bridge condition because
- A. no current flows through the galvanometer
- B. the battery current is zero
- C. both gap resistances must be equal
- D. the wire has zero resistance
A balance point very close to 0 or 100 cm is undesirable mainly because
- A. the bridge law becomes mathematically false
- B. current becomes exactly zero everywhere
- C. fractional uncertainty and end effects become larger
- D. resistance of the wire vanishes
Interchanging the known and unknown resistances and repeating the measurement helps to
- A. double the unknown resistance physically
- B. eliminate the need for a null point
- C. change resistivity with direction
- D. reduce certain systematic end errors
An unknown resistance X is in the left gap and a 3 ohm standard resistance is in the right gap of a metre bridge. Balance occurs at 40 cm from the left end. What is X?
- A. 2 ohm
- B. 3 ohm
- C. 4.5 ohm
- D. 7.5 ohm
A wire has resistance 2.0 ohm, length 1.0 m and cross-sectional area m. Its resistivity is
- A. ohm m
- B. ohm m
- C. ohm m
- D. ohm m
A bridge balances at 40 cm with unknown X in the left gap and R=6 Ω in the right. X is
- A. 4 Ω
- B. 9 Ω
- C. 6 Ω
- D. 2.4 Ω
Common mistakes in Resistivity using a metre bridge
Recorded against questions in this topic that are not shown above, so none of these points at an answer you can see on this page.
- Assumes the null method requires a maximum galvanometer current.
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