Difficulty: Easy
Correct Answer: gain
Explanation:
Introduction / Context:Modern instrumentation amplifiers often expose a single external resistor pin pair, allowing designers to set the amplifier’s closed-loop gain with one component. This simplifies design while the device internally preserves precision resistor ratios for high common-mode rejection.
Given Data / Assumptions:
Concept / Approach:The external resistor alters the transresistance of the input stage (or the effective feedback ratio), thereby setting the differential gain. The device datasheet gives an equation such as Gain = 1 + K / RG, where K is an internal constant derived from matched resistors. This keeps gain accuracy high and leaves CMRR largely determined by on-chip matching, not by the external resistor’s absolute tolerance, although RG tolerance still affects absolute gain.
Step-by-Step Solution:
Consult the INA gain equation: Gain = 1 + K / RG (example form).Choose RG to achieve the target gain while preserving bandwidth and noise performance.Verify output headroom: ensure Vout range and input common-mode range are satisfied at the chosen gain.Implement good layout: short traces and matched input filtering maintain CMRR.Verification / Alternative check:Simulate with a SPICE model using different RG values to confirm that changing RG scales the closed-loop gain while leaving CMRR nearly constant (within device limits).
Why Other Options Are Wrong:
Isolation: provided by isolation amplifiers, not INAs.Impedance: input impedance is largely set by the buffer topology, not RG.Rejection ratio: primarily determined by internal resistor matching and topology.Output swing limit: set by supply rails and output stage, not the gain resistor directly.Common Pitfalls:Choosing RG without checking bandwidth/noise trade-offs; neglecting input filtering symmetry which degrades CMRR; forgetting output headroom and input common-mode range at high gains.
Final Answer:gain
Discussion & Comments