1. Assuming R1=10 kohms, we can get RF for a gain of -10
Rf/R1 = 10, Rf = 10*10000 = 100 kohms
Resistor | Nominal (kohms) | Measured (kohms) |
R1 | 10 | 9.86+/-.01 |
RF | 100 | 98.3+/-.1 |
2. If Vsen = 1V, we can get Iop
Iop = 1V/10,000ohms = 0.1 mA
3. Circuit setup
4. Measurements
Vin (V) | Vin measured (V) | Vout (V) | VRF (V) | Iop = VRF/RF (mA) |
0.25 | 0.248+/-.001 | (-)2.67+/-.02 | 2.66+/-.01 | 0.0271+/-0.00011 |
0.5 | 0.500+/-.001 | (-)4.95+/-.01 | 4.92+/-.02 | 0.0501+/-0.00021 |
1 | 0.999+/-.001 | (-)9.90+/-.01 | 9.82+/-.01 | 0.0999+/-0.00014 |
5. Icc from the +15V voltage supply was measured to be
= 0.933+/-.001 mA
6. Current Iee going into the op-amp from the -15V was measured to be
= -1.034+/-.002 mA
7. By Kirchhoff's Current Law, we prove:
Icc + Iee = (0.933+/-.001) + (-1.034+/-.002) = -0.101+/-0.0022 mA
8. The power supplied by each voltage supply was
P(+15V) = (15)(0.000933+/-.000001) = 0.01400+/-0.000015 W
P(-15V) = (-15)(-0.001034+/-.000002) = 0.01551+/-0.000030 W
Part II of this experiment consisted on adding a 1 kohm resistor across the amp-output:
9. Circuit design
10. Measurements
Vin (V) Desired | Vout (V) Measured | VRF(V) | Iop (mA) | ICC (mA) | IEE (mA) |
1.00 | (-)10.00+/-.01 | 9.96+/-.01 | 10 | 0.73+/-.02 | (-)11.08+/-.01 |
11. We can confirm KCL by showing;
Icc + Iee = Iop; 0.73+/-.02 + -11.08+/-.01 = -10.35+/-0.022 mA ~ 10 mA
12. At this point we can find the power supplied by the 12V power supplies;
P1 = (-12)(-11.08+/-.01) = 0.1330+/-0.00012 W
P2 = (12)(0.73+/-.02) = 0.0088+/-0.00024 W
Extra Credit: We tried one last case which was placing a resistor box instead of Rf and set it up so that we could achieve a gain of -5:
Rf = 50 kohm
Vin (V) Desired | Vout (V) Measured | VRF(V) | Iop (mA) | ICC (mA) | IEE (mA) |
1.00 | (-)5.07+/-.02 | 5.05+/-.01 | 0.1 | 0.932+/-.001 | -1.032+/-.002 |
Once again, Iop calculated in the table above agrees with KCL;
Icc + Iee = Iop; 0.932+/-.001 + -1.032+/-.002 = -0.100+/-0.0022 mA
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