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(a) By (4) of Problem 10.8 with the values of Example 10.5 and using (10.5), v2 1 D 1 0:5 100% 100% 2% V2 8 fs2 LC 8 25 103 2 100 10 6 50 10 6 (b) Execute hEx10_5.CIRi and use the Probe feature of PSpice to plot v2 V 3 with marked values shown in Fig. 10-11. Then, 6:064 5:943 6:0035 2 v2 6:064 5:943 0:121 v2 0:121 100% 2:01% 6:0035 V2 V2 The error in the two methods is much less than 1 percent.

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This example illustrates the following general rule: If x = a sin with /2 /2.

10.10 A boost converter with continuous inductor current is fed from a 12-V source with a 60 percent duty cycle while supplying a power of 60 W to the connected load. Determine (a) the output voltage, (b) the load resistance, and (c) the load current.

CHAP. 10]

x2 4 dx. x3 Let x = 2 sec , where 0 < /2 or < 3 /2; that is, = sec 1 (x/2). Then dx = 2 sec tan d and x2 4 = 4 sec2 4 = 2 sec2 1 = 2 tan2 = 2 |tan | = 2 tan

V1 12 30 V 1 D 1:06

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Payments must be made only by properly authorized persons, equivalent value be received, and documents must support the payment adequately. Following are speci c internal controls relating to cash disbursements: 1. All disbursements, except petty cash, should be made by prenum bered check. 2. Vouchers and supporting documents should be submitted for re view when checks are signed. 3. Persons who sign checks should not have access to cash receipts, should not have custody of funds or record cash entries, and should not reconcile bank accounts.

10.11 Let Rx be the inherent resistance of the inductor L for the boost converter of Fig. 10-4 and derive 0 an expression for the actual voltage gain GV V2 =V1 that is valid for continuous inductor current. Treat V2 as constant in value. Assume that iL can be described by straight line segments.

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Note that tan > 0, since is in the rst or third quadrant. Then x2 4 dx = x3 2 tan (2 sec tan ) d 8 sec3 1 1 1 tan2 sin2 = d = d = 2 2 sec2 2 2 2 sec cos = = 1 x 1 ( sin cos ) + C = sec 1 4 4 2 2 x2 4 1 x sec 1 4 2 x2 +C

Figure 10-12(a) represents the circuit of Fig. 10-4 with Q ON and D OFF from which KVL gives L diL R x iL V 1 dt 0 t DTs 1

Fig. 10-12

The theorems that follow hold for polynomials with arbitrary real coef cients. However, for simplicity we shall illustrate them only with polynomials whose coef cients are integers.

The equivalent circuit of Fig. 10-12(b) is valid for Q OFF and D ON, yielding diL Rx IL V1 V2 dt 2

If iL is periodic, iL 0 iL Ts . Hence, the rst term of (5) has a value of zero. Rx hiL i Rx IL . Thus, (5) can be written as Rx IL V1 1 D V2 From the waveform sketch of Fig. 10-5, I2 1 Ts Ts iL dt

The basic principle of separation of duties is evident in the speci c con trols for cash balances: 1. Bank reconciliations should be prepared by persons who do not receive cash or sign checks. 2. Bank statements and paid checks should be received unopened by the person reconciling the account. 3. All cash funds on hand should be closely watched and surprise counts be made at intervals. If the requirement that all cash receipts be banked is followed, then it is clear that the monthly bank statement can be made a powerful con trol over cash balances.

Since iL is described by straight line segments, it follows that I2 Ts IL 1 D Ts or IL I2 V2 1 D RL 1 D 7

Fig. 40-1 Theorem 40.1: Any polynomial D(x) with leading coef cient 1 can be expressed as the product of linear factors, of the form x a, and irreducible quadratic factors (that cannot be factored further), of the form x 2 + bx + c, repetition of factors being allowed. As explained in Section 7.4, the real roots of D(x) determine its linear factors. EXAMPLES

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