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MPY534S Datasheet(PDF) 5 Page - Burr-Brown (TI) |
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MPY534S Datasheet(HTML) 5 Page - Burr-Brown (TI) |
5 / 8 page ® MPY534 5 10 0 –10 –20 –30 10k 100k 1M 10M Frequency (Hz) FREQUENCY RESPONSE AS A MULTIPLIER C L = 0pF C L ≤ 1000pF C F = 0pF With X10 Feedback Attenuator 0dB = 0.1Vrms; R L = 2kΩ Normal Connection C L ≤ 1000pF C F ≤ 200pF C L = 1000pF 14 12 10 8 6 4 8 Positive or Negative Supply (V) INPUT/OUTPUT SIGNAL RANGE vs SUPPLY VOLTAGES 10 12 14 16 18 20 Output, R L ≥ 2kΩ All Inputs, SF = 10V 50 40 30 20 10 0 –10 –20 1k 10k 1M 10M Frequency (Hz) FREQUENCY RESPONSE vs DIVIDER DENOMINATOR INPUT VOLTAGE 100k V X = 100mVDC V Z = 10mVrms V X = 10VDC V Z = 1Vrms V X = 1VDC V Z = 100mVrms 1.5 1.25 1 0.75 0.5 10 100 10k 100k Frequency (Hz) NOISE SPECTRAL DENSITY vs FREQUENCY 1k TYPICAL PERFORMANCE CURVES (CONT) TA = +25°C, ±VCC = 15VDC, unless otherwise noted. THEORY OF OPERATION The transfer function for the MPY534 is: V OUT = A – (Z 1 – Z2) where: A = Open-loop gain of the output amplifier (typically 85dB at DC). SF = Scale Factor. Laser-trimmed to 10V but adjustable over a 3V to 10V range using external resistor. X, Y, A are input voltages. Full-scale input voltage is equal to the selected SF. (Max input voltage = ±1.25 SF.) An intuitive understanding of transfer function can be gained by analogy to an op amp. By assuming that the open-loop gain, A, of the output amplifier is infinite, inspection of the transfer function reveals that any V OUT can be created with an infinitesimally small quantity within the brackets. Then, (X 1 – X2) (Y1 – Y2) SF an application circuit can be analyzed by assigning circuit voltages for all X, Y and Z inputs and setting the bracketed quantity equal to zero. For example, the basic multiplier connection in Figure 1, Z 1 = VOUT and Z2 = 0. The quantity within the brackets then reduces to: – (V OUT – 0) = 0 This approach leads to a simple relationship which can be solved for V OUT. The scale factor is accurately factory-adjusted to 10V and is typically accurate to within 0.1% or less. The scale factor may be adjusted by connecting a resistor or potentiometer between pin SF and the –V S power supply. The value of the external resistor can be approximated by: R SF = 5.4kΩ (X 1 – X2) (Y1 – Y2) SF 10 – SF SF |
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