Internal resistance problem. Suppose that in Figure 3.3,
Vo=10VVo=10V, R1=175kΩR1=175kΩ, R2=400kΩR2=400kΩ, and Ri=1MΩRi=1MΩ.
Initially, the voltmeter is disconnected.
EXAMPLES:
What is the voltage across R2R2? [Answer: 6.95652173913043
V.]
What is the voltage across R2R2 with the meter connected? [Answer:
6.2015503875969 V.]
QUESTION:
If the internal resistance of the meter were 14 M ΩΩ, what is the
voltage across R2R2?
Thanks ahead
with the meter disconnected the voltage across R2 is calculated using voltage division rule.
with the meter connected, the effective resistance of R2 parallel with Ri is calculated and the voltage across R2 is calculated.
with Ri=14Mohm the effective resistance is calculated and the voltage across R2 is calculated.
Internal resistance problem. Suppose that in Figure 3.3, Vo=10VVo=10V, R1=175kΩR1=175kΩ, R2=400kΩR2=400kΩ, and Ri=1MΩRi=1MΩ. Initially, the voltmeter...
Internal resistance problem. Suppose that in Figure 3.3, Vo=13V, R1=150kΩ, R2=375kΩ, and Ri=2MΩ. Initially, the voltmeter is disconnected. If the internal resistance of the meter were 12 M Ω, what is the voltage across R2? Volts:
Please show full work of the following, thanks Voltmeter Vo 0 Figure 3.3: Circuit used to observe the effect of test equipment on a measurement. Internal resistance problem. Suppose that in Figure 3.3, Vo-13V, Ri 250kS2, R2 -375k2, and R1.3MS2. Initially, the voltmeter is disconnected. EXAMPLES: What is the voltage across R2? [Answer: 7.8 V] What is the voltage across R2 with the meter connected? [Answer: 6.99310344827586 V.] QUESTION: If the internal resistance of the meter were 13 M Ω,...
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