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15.20. Circumscribe and inscribe circles about (a) an acute triangle; (b) an obtuse triangle. 15.21. Circumscribe a circle about (a) a right triangle; (b) a rectangle; (c) a square. 15.22. Construct the inscribed and circumscribed circles of an equilateral triangle. 15.23. Locate the center of a circle drawn around the outside of a half-dollar piece.

The exponential decay function may be written in the form e t= , where is the time constant (in s). For the RC circuit of Section 7.2, RC; while for the RL circuit of Section 7.4, L=R. The general decay function f t Ae t= t > 0 It is seen that

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(a) Let vgs change by 1 V about the Q point of Fig. 4-6(b); then, by (7.3), 3 iD 3:3 0:3 10 1:5 mS gm % vGS Q 2 At the Q point of Fig. 4-6(b), while vDS changes from 5 V to 20 V, iD changes from 1.4 mA to 1.6 mA; thus, by (7.4), vDS 20 5 rds % 75 k iD Q 1:6 1:4 10 3 (b) At the Q point of Fig. 4-6(a), while iD changes from 1 mA to 2 mA, vGS changes from 2:4 V to 1:75 V; by (7.3), 3 iD 2 1 10 1:54 mS gm % vGS Q 1:75 2:4

(15.9) (15.9) (15.9) (15.9)

CHAP. 7]

Derive the small-signal voltage-source model of Fig. 7-1(b) from the current source model of Fig. 7-1(a).

15.24. In a given circle, inscribe (a) a square; (b) a regular octagon; (c) a regular 16-gon; (d) a regular hexagon; (e) an equilateral triangle; (f) a regular dodecagon. 15.25. Construct a triangle similar to a given triangle with a base (a) three times as long; (b) half as long; (c) one and one-half times as long. (15.10)

Fig. 7-8

We nd the Thevenin equivalent for the network to the left of the output terminals of Fig.7-1(a). If all independent sources are deactivated, vgs 0; thus, gm vgs 0, so that the dependent source also is deacti vated (open circuit for a current source), and the Thevenin resistance is RTh rds . The open-circuit voltage

that is, at t the function is 36.8 percent of the initial value. It may also be said that the function has undergone 63.2 percent of the change from f 0 to f 1 . At t 5 , the function has the value 0.0067A, which is less than 1 percent of the initial value. From a practical standpoint, the transient is often regarded as over after t 5 . The tangent to the exponential curve at t 0 can be used to estimate the time constant. In fact, since slope f 0 0 A

The theorems proved in this chapter are considered the most important in the logical sequence of geometry They are as follows: 1 If two sides of a triangle are congruent, the angles opposite these sides are congruent (Base angles of an isosceles triangle are congruent) 2 The sum of the measures of the angles in a triangle equals 180 3 If two angles of a triangle are congruent, the sides opposite these angles are congruent 4 Two right triangles are congruent if the hypotenuse and a leg of one are congruent to the corresponding parts of the other 5 A diameter perpendicular to a chord bisects the chord and its arcs 6 An angle inscribed in a circle is measured by one-half its intercepted arc 7 An angle formed by two chords intersecting inside a circle is measured by one-half the sum of the intercepted arcs 8a.

the tangent line must cut the horizontal axis at t (see Fig. 7-9). More generally, the tangent at t t0 has horizontal intercept t0 . Thus, if the two values f t0 and f 0 t0 are known, the entire curve can be constructed.

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