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Fig. 5-6

Now solve (1) for y , y = Finally, substitute into (2) and solve for y , (3y2 x)y + (3y2 x)3 y + (3y2 x) y 3y2 x y 3y2 x 6y2 2 =0 3y2 x 6y2 2 =0 3y2 x multiply by (3y2 x)2 a b c = b ca a y 3y2 x

Then KVL around the collector loop with IEQ ICQ 1 = yields 1 51 RE ICQ 18 4 6 2 1:3 11:55 V VCEQ VCC VEE RC 50 (b) For 100, ICQ VCEQ 4 0:7 1:45 mA 25 103 =100 101=100 2 103 101 18 4 6 2 1:45 10:37 V 100

In the circuit of Fig. 3-19, under what condition will the bias current ICQ be practically independent of if ICEO % 0

(3y2 x)

With ) 1, the expression for ICQ from Problem 5.6 gives ICQ VEE VBEQ VEE VBEQ % RB RB 1 RE RE

It is apparent that ICQ is practically independent of if RB = ( RE . The inequality is generally considered to be satis ed if RB RE =10.

After the income statement and balance sheet have been prepared, a sum mary account known as Income Summary is set up. Then, by means of closing entries, each expense account is credited so as to produce a zero balance, and the total amount for the closed-out accounts is debited to In come Summary. Similarly, the individual revenue accounts are closed out by debiting them and their total amount is credited to the summary ac count. Thus, the new scal year starts with zero balances in the income and expense accounts, whereas the Income Summary balance gives the net income or the net loss for the old year.

In the circuit of Fig. 3-23, the Si transistor has negligible leakage current, VCC 15 V; VEE 5 V, RE 3 k , and RC 7 k . Find ICQ ; IBQ , and VCEQ if (a) 50 and (b) 100.

(3y2 x)3 y + y (6y2 2(3y2 x)) = 0 (3y2 x)3 y + y(6y2 6y2 + 2x) = 0 (3y2 x)3 y + 2xy = 0 y =

CHAP. 5]

(a) KVL around the base loop yields IEQ Now, and ICQ IBQ VEE VBEQ 4 0:7 1:1 mA RE 3 103 50 I 1:1 1:078 mA 1 EQ 51 ICQ 1:078 10 3 21:56 A 50

2xy (3y2 x)3

and KVL around the collector loop gives VCEQ VCC VEE IEQ RE ICQ RC 15 5 1:1 3 1:078 7 9:154 V (b) For 100; IEQ is unchanged. ICQ IBQ and VCEQ However,

In the circuit of Fig. 3-14, let VCC 15 V; RB 500 k , and RC 5 k . Assume a Si transistor with ICBO % 0. (a) Find the sensitivity factor S and use it to calculate the change in ICQ when changes from 50 to 100. (b) Compare your result with that of Example 5.1.

Note!

22.3 If y is a function of x such that x 3 2xy + y3 = 8 and such that y = 2 when x = 2 [note that these values satisfy (0)], nd the values of y and y when x = 2.

(a) By KVL, VCC VBEQ IBQ RB VBEQ so that and by (5.10), S @ICQ VCC VBEQ 15 0:7 28:6 10 6 @ RB 500 103 ICQ VCC VBEQ RB ICQ RB

According to (5.13), the change in ICQ due to alone is ICQ % S 28:6 10 6 100 50 1:43 mA (b) From Example 5.1, we have ICQ ICQ j 100 ICQ j 50 2:86 1:43 1:43 mA Because ICQ is of the rst degree in , (5.13) produces the exact change.