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M30620FCAFP Datasheet(PDF) 457 Page - Renesas Technology Corp |
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M30620FCAFP Datasheet(HTML) 457 Page - Renesas Technology Corp |
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457 / 615 page ![]() A-D Converter Mitsubishi microcomputers M16C / 62A Group SINGLE-CHIP 16-BIT CMOS MICROCOMPUTER 2-140 To carry out A-D conversion properly, charging the internal capacitor C shown in Figure 2.7.29 has to be completed within a specified period of time. With T as the specified time, time T is the time that switches SW2 and SW3 are connected to O in Figure 2.7.28. Let output impedance of sensor equivalent circuit be R0, microcomputer’s internal resistance be R, precision (error) of the A-D converter be X, and the A-D converter’s resolution be Y (Y is 1024 in the 10-bit mode, and 256 in the 8-bit mode). Vc is generally VC = VIN {1 – e} And when t = T, VC=VIN – VIN=VIN(1 – ) e = – =ln Hence, R0 = –– R With the model shown in Figure 2.7.29 as an example, when the difference between VIN and VC becomes 0.1LSB, we find impedance R0 when voltage between pins VC changes from 0 to VIN-(0.1/1024) VIN in time T. (0.1/1024) means that A-D precision drop due to insufficient capacitor charge is held to 0.1LSB at time of A-D conversion in the 10-bit mode. Actual error however is the value of absolute precision added to 0.1LSB. When f(XIN) = 10 MHz, T = 0.3 µs in the A-D conversion mode with sample & hold. Output impedance R0 for sufficiently charging capacitor C within time T is determined as follows. T = 0.3 µs, R = 7.8 kΩ, C = 3 pF, X = 0.1, and Y = 1024 . Hence, R0 = ––7.8 X103 3.0 X 103 2.7.15 Sensor’s Output Impedance under A-D Conversion Thus, the allowable output impedance of the sensor circuit capable of thoroughly driving the A-D con- verter turns out to be approximately 3.0 k Ω. Tables 2.7.14 and 2.7.15 show output impedance values based on the LSB values. Figure 2.7.29 A circuit equivalent to the A-D conversion terminal VC C (3.0pF) VIN Microprocessor's inside Sensor-equivalent circuit R (7.8k ) R0 Ω C (R0 +R) T C (R0 + R) T – C (R0 + R) t – Y X Y X Y X Y X C • ln T Y X 3.0 X 10 –12 • ln 1024 0.1 0.3 X 10-6 |
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