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birt data matrix
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(d) From (1) with VDSQ1 0, we have VGSQ2 VGSQ1 2:44 V. (e) By KVL, V DSQ2 VDD VDSQ1 IDQ1 RS RD 15 0 1:22 10 3 2 103 5 103 6:46 V
Identical JFETs characterized by iG 0; IDSS 10 mA, and Vp0 4 V are connected as shown in Fig. 4-24. Let RD 1 k ; RS 2 k , and VDD 15 V, and nd (a) VGSQ1 ; b IDQ2 , (c) VGSQ2 ; d VDSQ1 , and (e) VDSQ2 .
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2.13 Determine whether the three given points are vertices of an isosceles triangle or of a right triangle (or of both). Find the area of each right triangle. (a) ( 1, 2), (3, 2), (7, 6) (b) (4, 1), (1, 2), (3, 8) (c) (4, 1), (1, 4), ( 4, 1)
Fig. 4-24 (a) With negligible gate current, (4.2) gives VGSQ1 2 IG2 IDQ1 0 IDSS 1 Vp0 so VGSQ1 Vp0 4 V
(b) With negligible gate current, KVL applied around the lower left-hand loop yields VGSQ2 VGSQ1 IDQ2 RS Substituting (1) into (4.2) and rearranging give
5
which becomes, with known values substituted,
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2.14 Find the value of k such that (3, k) is equidistant from (1, 2) and (6, 7). 2.15 (a) Are the three points A(1, 0), B( 7 , 4) and C(7, 8) collinear (that is, all on the same line) [Hint: If A, B, C form a triangle, 2 the sum of two sides, AB+BC must be greater than the third side, AC. If B lies between A and C on a line, AB+BC = AC.] (b) Are the three points A( 5, 7), B(0, 1), and C(10, 11) collinear 2.16 Find the midpoints of the line segments with the following endpoints: and (5, 3). (a) (1, 1) and (7, 5); (b) ( 3 , 4) and (1,0); (c) ( 2, 1) 2
2 IDQ2 8:4 10 3 IDQ2 1:6 10 5 0
The quadratic formula may be used to nd the relevant root IDQ2 2:92 mA. (c) With negligible gate current, KVL leads to VGSQ2 VGSQ1 IDQ2 RS 4 2:92 10 3 2 103 1:84 V (d) By KVL, VDSQ1 VDD IDQ1 IDQ2 RD IDQ2 RS VGSQ2 15 0 2:92 10 3 1 103 2:92 10 3 2 103 1:84 8:08 V
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2.17 Find the point (a, b) such that (3, 5) is the midpoint of the line segment connecting (a, b) and (1, 2). 2.18 Prove by use of coordinates that the line segment joining the midpoints of two sides of a triangle is one-half the length of the third side. 2.19 Prove by use of coordinates that the line segments joining the midpoints of opposite sides of a quadrilateral ABCD bisect each other.
By KVL, VDSQ2 VDD IDQ1 IDQ2 RD IDQ2 RS 15 0 2:92 10 3 1 103 2:92 10 3 2 103 6:24 V
Fixed bias can also be utilized for the enhancement-mode MOSFET, as is illustrated by the circuit of Fig. 4-25. The MOSFET is described by the drain characteristic of Fig. 4-9. Let R1 60 k ; R2 40 k ; RD 3 k ; RL 1 k ; VDD 15 V, and CC ! 1. (a) Find VGSQ . (b) Graphically determine VDSQ and IDQ .
In This :
17.1 Verify Rolle s theorem for f (x) = x 3 3x 2 x + 3 on the interval [1, 3].
R2 _ _
Fig. 4-25
f is differentiable everywhere and, therefore, also continuous. Furthermore, f (1) = (1)3 3(1)2 1 + 3 = 1 3 1 + 3 = 0 f (3) = (3)3 3(3)2 3 + 3 = 27 27 3 + 3 = 0 so that all the hypotheses of Rolle s theorem are valid. There must then be some c in (1, 3) for which f (c) = 0. Now, by the quadratic formula, the roots of f (x) = 3x 2 6x 1 = 0 are 62 4(3)( 1) 6 = x= 2(3) 2 6 4 3 =1 3 = 6 3 6 36 + 12 6 48 6 16 3 = = 6 6 6