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A 2 percent discount offered if payment is made within 10 days would be indicated by 2/10. If the buyer has a choice of either paying the amount less 2 percent within the 10-day period or paying the entire bill within 30 days, the terms would be written as 2/10, n/30.

Fig. 9-28

Fig. 9-29

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More generally, we can prove that if a one-one function is odd (as are the restricted sin x and the restricted tan x, but not the restricted cot x), then its inverse function is odd. In fact, if f is an odd one-one function and g is its inverse, then g( f (x)) = g(f ( x)) = x = g(f (x)) [since f (x) = f ( x)] [since g is inverse of f ] [since g is inverse of f ]

Because the op amp draws negligible current, i2 0. v1 % v2 vi and i1 Also, by the method of node voltages, i1 Thus, vi vo and so vo =vi 1. vi vo 0 2R vi v1 %0 R Hence, v2 vi . However, since vd % 0,

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Use an op amp to design a noninverting voltage source (see Problem 9.9). conditions under which regulation is maintained in your source.

Simply replace the inverting ampli er of Fig. 9-17 with the noninverting ampli er of Fig. 9-3. Since the op amp draws negligible current, regulation is preserved if VS and RS are selected so that iZ remains within the regulation range of the Zener diode. Speci cally, regulation is maintained if 0:1IZ VS =RS IZ .

which shows that g is odd. (Could a one-one function be even )

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The T account has been used for most illustrations of accounts thus far. The disadvantage of the T account is that it requires totaling the debit and the credit columns in order to nd the balance. As it is necessary to have the balance of a customer s or creditor s account available at any given moment, an alternative form of the ledger, the three-column ac count, may be used. The advantage of this form is that an extra column, Balance, is provided, so that the amount the customer owes, or the cred itor is owed, is always shown. As each transaction is recorded, the bal ance is updated. Below is an illustration of an accounts receivable ledger account using this form.

For the noninverting ampli er of Fig. 9-3: (a) Compare the expressions obtained for voltage gain with common-mode rejection (Example 9.4) and without (in the ideal ampli er of Example 9.3), for AOL ! 1. (b) Show that if CMRR is very large, then it need not be considered in computing the gain.

CHAP. 9]

37.12 For each of the following functions f , determine whether it is one-one; and if it is, nd a formula for the inverse function f 1 . 3x 5 x (b) f (x) = |x| (c) f (x) = (a) f (x) = + 3 2 x+2 1 (e) f (x) = (x 1)5 (f ) f (x) = (d) f (x) = (x 1)4 x 1 x+2 3x + 5 (i) f (x) = (g) f (x) = (h) f (x) = 3 x x 1 x +4 37.13 Evaluate: (a) cos 1 (e) sec 1 2 2 2 2 3 (f ) sec 1 3 (c) tan 1 1 (g) csc 1 ( 2) (d) tan 1

(a) We let AOL ! 1 in (9.13), since that is implicit in Example 9.3: AOL AOL =CMRR lim Av lim AOL ! 1 AOL ! 1 1 AOL R1 = R1 R2 1 AOL R1 = R1 R2 R2 1 R2 1 1 R1 CMRR R1

Now we can compare (1) above with (9.7); the di erence is the last term on the right-hand side of (1) above. (b) Let CMRR ! 1 in (1) above to get lim Av 1 R2 R1

(h) cot 1 ( 1)

CMRR!1 AOL ! 1

Accounts Receivable, M. Gersten Date Debit Credit Balance Jan. 2 650 650 4 409 1,059 8 500 559

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