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If the JFET is used in the circuit of Fig. 4-5(b), where RS 0; RG 1 M ; RD 2:2 k , VGG 1 V, and VDD 15 V, use SPICE methods to nd the maximum and minimum values of IDQ and the maximum and minimum values of VDSQ that could be expected. Model the JFET by default parameters except for Vto and Beta.
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Prb4_9.CIR - Worst-case study .PARAM Vpo=-3V, Ion=8mA RG 1 5 1MEGohm VGG 5 0 -1V RD 3 4 2.2kohm VDD 4 0 15V J 3 1 0 NJFET ; RS not used .MODEL NJFET NJF( Vto={Vpo} Beta={Ion/Vpo^2} ) .DC PARAM Vpo -3V -6V 3V PARAM Ion 4mA 8mA 4mA .PRINT DC ID(J) V(3) .END
15.6 Prove Theorem 15.4:
The income statement is also known as a pro t and loss statement, an op erating statement, or a statement of operations.
CHAP. 4]
Execute hPrb4_9.CIRi and examine the output le to nd the two pairs of values IDQ min 1:78 mA; IDQ max 5:15 mA; VDSQ max 11:09 V VDSQ min 3:66 V
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Let r = n/k, where n is an integer and k is a positive integer. That x n/k is differentiable is not easy to prove; see Problem 15.26. Assuming this, let us now derive the formula for the derivative. Let k f (x) = x n/k = x n Then, since ( f (x))k = x n , Dx ((f (x))k ) = Dx (x n ) = nx n 1 But, by Theorem 15.2, Dx (( f (x))k ) = k( f (x))k 1 f (x). Hence, k( f (x))k 1 f (x) = nx n 1 and solving for f (x), we obtain f (x) = nx n 1 n x rk 1 = k (x r )k 1 k( f (x))k 1
Gate current is negligible for the p-channel JFET of Fig. 4-17. If VDD 20 V; IDSS 10 mA, IDQ 8 mA; Vp0 4 V; RS 0, and RD 1:5 k , nd (a) VGG and (b) VDSQ .
Fig. 4-17
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15.7 For each pair of functions f (x) and g(x), nd formulas for (f g)(x) and (g f )(x). 2 , g(x) = 3x (b) f (x) = x 2 + 2x 5, g(x) = x 3 (a) f (x) = x+1 (c) f (x) = 2x 3 x 2 + 4, g(x) = 3 (d) f (x) = x 3 , g(x) = x 2 1 1 ( f ) f (x) = x, g(x) = x 2 4 (e) f (x) = , g(x) = x x 15.8 For each pair of functions f and g, nd the set of solutions of the equation ( f g)(x) = (g f )(x). 2 , g(x) = 3x (a) f (x) = x 3 , g(x) = x 2 (b) f (x) = x+1 1 1 (d) f (x) = x 2 , g(x) = (c) f (x) = 2x, g(x) = x 1 x+1 1 (e) f (x) = x 2 , g(x) = 2 x 3 15.9 Express each of the following functions as the composition (g f )(x) of two simpler functions. [The functions f (x) and g(x) obviously will not be unique.] 1 (a) (x 3 x 2 + 2)7 (b) (8 x)4 (c) 1 + x2 (d) x2 4 15.10 Find the derivatives of the following functions: (a) (x 3 2x 2 + 7x 3)4 (d) (3x 2 + 5) 3 (g) x2 2 2x 2 + 1
(a) Solving (4.2) for vGS and substituting Q-point conditions yield " VGSQ Vp0 IDQ IDSS 1=2 " # 8 1=2 1 4 1 0:422 V 10 #
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