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order to use Theorem 23.1, we must assume that f is continuous at c and exists in an open interval around c. However, a more complicated argument can avoid that assumption.
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DataMatrix . net / Discussion / Open Discussion:C#.net Example code ...
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The unity-follower ampli er of Fig. 9-13 has a voltage gain of 1, and the output is in phase with the input. It also has an extremely high input impedance, leading to its use as an intermediatestage (bu er) ampli er to prevent a small load impedance from loading a source. Assume a practical op amp having AOL 106 (a typical value). (a) Show that vo % vS . (b) Find an expression for the ampli er input impedance, and evaluate it for Rd 1 M (a typical value).
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(a) Writing a loop equation and using (9.1), we have 1 vS vo vd vo 1 AOL vS vS from which 0:999999vS % vS vo 1 1=AOL 1 10 6 (b) Considering vS a driving-point source and using (9.1), we have vS iin Rd vo iin Rd AOL vd iin Rd 1 AOL v Zin S Rd 1 AOL % AOL Rd 106 106 1 T iin
CHAP. 23]
Solved Problem 5.1 A business pays weekly salaries of $10,000 on Fri day for the ve-day work week. Show the adjusting entry when the s cal period ends on (a) Tuesday; (b) Thursday. Solution: (a) Salaries Expense Salaries Payable (b) Salaries Expense Salaries Payable
Find an expression for the output vo of the ampli er circuit of Fig. 9-14. amp. What mathematical operation does the circuit perform
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It is possible that variations in passive components will have an e ect on transistor bias. In the circuit of Fig. 3-8(a), let R1 RC 500 ; R2 5 k ; RE 100 10 ; 75; ICBO 0:2 A, VCC 20 V. (a) Find an expression for the change in ICQ due to a change in RE alone. (b) Predict the change that will occur in ICQ as RE changes from the minimum to the maximum allowable value.
EXAMPLE Consider the function f (x) = 2x3 + x2 4x + 2. Then,
Starting with ICQ as given by (5.7), we nd @ICQ RB RE ICBO 2 VBB VBEQ ICBO RB RE @RE RB RE 2 RB ICBO 2 VBB VBEQ ICBO RB RB RE 2
CHAP. 5]
f (x) = 6x 2 + 2x 4 = 2(3x 2 + x 2) = 2(3x 2)(x + 1) Hence, if f (x) = 0, then 3x 2 = 0 or x + 1 = 0; that is, x = 2 or x = 1. Now f (x) = 12x + 2. Hence, 3 f ( 1) = 12( 1) + 2 = 12 + 2 = 10 < 0 f
(b) We rst need to evaluate SRE at RE 100 10 90 : RB R1 kR2 454:5 R1 500 VBB V 20 1:818 V R1 R2 CC 5500 6 75 454:5 0:2 10 75 2 1:818 0:7 0:2 10 6 454:5 SRE 454:5 75 90 2 4 1:212 10 A= ICQ SRE RE 1:212 10 4 110 90 2:424 mA
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The circuit of Fig. 5-11 includes nonlinear diode compensation for variations in VBEQ . (a) Neglecting ICBO , nd an expression for ICQ that is a function of the temperature-sensitive variables , VBEQ , and VD . (b) Show that if VBEQ and VD are equal, then the sensitivity of ICQ to changes in VBEQ is zero. (c) Show that it is not necessary that VBEQ VD , but only (and less restrictively) that dVBEQ =dT dVD =dT, to ensure the insensitivity of ICQ to temperature T.
Since f ( 1) < 0, f has a relative maximum at x = 1, with f ( 1) = 2( 1)3 + ( 1)2 4( 1) + 2 = 2 + 1 + 4 + 2 = 5 Since f
Fig. 5-11 (a) The usual Thevenin equivalent can be used to replace the R1 -R2 voltage divider. VBB RB IBQ VBEQ IEQ RE VD Substitution of IBQ ICQ = and IEQ ICQ 1 = into (1) and rearranging yield ICQ VBB VBEQ VD RB 1 RE 2 Then, by KVL, 1
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