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Answers for tutorial 7:
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-R2/R1 \frac{1 + s C1 R1} { 1 + s C2 R2}
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v_E can be written as:
v_E = v_{in} \frac{g_m R_E A}{1 + g_m R_E + g_m R_E A}
As A tends to \infty, v_E becomes equal to v_{in}. This means
current through R_E becomes v_{in}/R_E. Current through R_E is the
same as current through R_C. Output voltage is therefore
-v_{in} R_C/R_E.
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v(t) = A cos(wt + phi) where w = 1/(RC). A and phi are arbitrary
constants of integration.
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A(s) = wu/s; here the bandwidth can be expressed as
wu/(1+R2/R1).
A(s) = A/(1 + s/wp); here the bandwidth can be expressed as
wp(A + 1 + R2/R1)/(1 + R2/R1).
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DC gain of 600, unity gain bandwidth of 6 MHz.
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DC gain of 500, unity gain bandwidth of 5 MHz.
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