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(a) f (x) = x 3 5 (b) f (x) = = f (x) = 3x 2 f (x) = 6x f (4) (x) = 6 f (n) (x) = 0 for n 5 [by the quotient rule] (x + 1)Dx x xDx (x + 1) (x + 1)2 x+1 x 1 (x + 1)(1) x(1) = = = (x + 1) 2 (x + 1)2 (x + 1)2 (x + 1)2 [by the power chain rule]

The netlist code that follows establishes the desired sweep of temperature with IBEQ Ib set at a reasonable value of 150 A.

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Prb5_4.CIR Ib 0 1 150uA Q 2 1 0 QNPNG VC 2 0 15V .MODEL QNPNG NPN(Is=10fA Ikf=150mA Isc=10fA Bf=150 + Br=3 Rb=1ohm Rc=1ohm Va=75V Cjc=10pF Cje=15pF) .DC TEMP 0 125 5 .PROBE .END

After executing hPrb5_4.CIRi, use of the Probe feature of PSpice allows plotting of versus temperature and VBEQ versus temperature as shown by Fig. 5-5. Inspection of the plot shows that the variation of with temperature is signi cantly less than 1%/8C, supporting the implication of Section 5.2 that it is the unit-to-

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f (x) = 2(x + 1) 3 Dx (x + 1) 2 = 2(x + 1) 3 (1) = (x + 1)3 +6 f (x) = 2( 3)(x + 1) 4 = (x + 1)4 24 f (4) (x) = 2( 3)( 4)(x + 1) 5 = (x + 1)5 . . . f (n) (x) = 2( 3)( 4)( 5) (n)(x + 1) (n+1) = ( 1)n 1 n! (x + 1)n+1

CHAP. 5]

Fig. 5-5 unit variation of rather than temperature that is of concern. However, the plot shows that the value of VBEQ does change signi cantly with temperature as claimed in Section 5.2.

When the payment of the payroll is made on May 8 the entry would be as follows: May 8 Salaries Expense Salaries Payable Cash 1,500 1,000 2,500

algebra ( 1)n 1 will be 1 when n is odd and 1 when n is even. n! stands for the product 1 2 3 n of the rst n positive integers.

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If the transistor of Problem 5.4 is supplied by a constant base current IBEQ 75 A, use SPICE methods to let range from 50 to 200 and plot the resulting collector characteristics to show the impact of unit-to-unit variations in .

Prb5_5.CIR .PARAM Beta=0 Ib 0 1 75uA Q 2 1 0 QNPNG VC 2 0 0V .MODEL QNPNG NPN(Is=10fA Ikf=150mA Isc=10fA Bf={Beta} + Br=3 Rb=1ohm Rc=1ohm Va=75V Cjc=10pF Cje=15pF) .DC VC 0V 15V 1V PARAM Beta 50 200 50 .PROBE .END

Differentiation of (0), using the power chain rule for Dx y3 and the product rule for Dx (xy), gives 3y2 y (xy + y) = 0 3y2 y xy y = 0 (3y2 x)y y = 0 Next, differentiate (1), (3y2 x)Dx y + y Dx (3y2 x) y = 0 (3y2 x)y + y (6yy 1) y = 0 (3y2 x)y + y ((6yy 1) 1) = 0 (3y2 x)y + y (6yy 2) = 0 [by the product rule] [by the power chain rule] [factor y ] (2) (1)

After executing hPrb5_5.CIRi, the plot of Fig. 5-6 is made using the Probe feature of PSpice. Inspection of the resulting plot shows that for a particular value of VCEQ and IBQ , the collector current ICQ varies nearly directly with ; thus, the conclusion of Example 5.2 is substantiated by numerical example.

The transistor in the circuit of Fig. 3-19 is a Si device with ICEO % 0. Let VCC 18 V, VEE 4 V, RE 2 k ; RC 6 k , and RB 25 k . Find ICQ and VCEQ (a) for 50 and (b) for 100.

CHAP. 22]

(a) By KVL around the base-emitter loop, VEE VBEQ IBQ RB IEQ RE We let IBQ ICQ = and IEQ ICQ 1 = in (1) and rearrange to obtain 1

As can be seen above, $1,000 was charged to expense in April and $1,500 in May. The debit to Accrued Salaries Payable of $1,000 in May merely canceled the credit entry made in April, when the liability was set up for the April salaries expense

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