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1 by moving the binary point left until we have only the 1 at the left, and then adding a factor of 2 with an exponent: 10001 * 23 From this form we can recognize the exponent in base 2, which in this case is 3, and the mantissa, which is 0001 The IEEE 32-bit specification uses a bias of 127 on the exponent (this is a way of doing without a separate sign bit for the exponent, and making comparisons of exponents easier than would be the case with two s complements trust us, or read about it on-line), which means that the exponent field will have the binary value of 127 + 3, or 130 After all this, the binary representation of 85 is: 01000001000010000000000000000000.

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Download / Display PDF file in browser using C# in ASP.Net MVC ...
Replace(" ", string.Empty); //Save the PDF file . string inputPath = Server. ... return File (pdfByte, "application/ pdf " , "test. pdf " );. } public FileResult ...

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I've used iTextSharp with very good results. It is an open-source .NET port of a java library. It works really well for creating PDFs from scratch.

Now KVL around the collector circuit leads to the minimum value of RC to ensure saturation: RC VCC VCEsat IEQ RE 15 0:2 2:43 1 5:154 k ICQ 2:4 10 3

2.28 Test the conjecture that there is at least one prime between each pair of consecutive square numbers. (The square numbers are 1, 4, 9, 16, 25, . . .). Use the Primes class from Problem 2.22. Your first five lines of output should look like this:

The Si transistor of Fig. 3-19 has 50 and negligible leakage current. Let VCC 18 V, VEE 4 V; RE 200 , and RC 4 k . (a) Find RB so that ICQ 2 mA. (b) Determine the value of VCEQ for VB of part (a).

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2.29 The Minimite friar Marin Mersenne (1588 1648) undertook in 1644 the study of numbers of the form n = 2 p 1, where p is a prime. He believed that most of these n are also primes, now

CHAP. 3]

Fig. 3-19 (a) KVL around the base-emitter-ground loop gives VEE IBQ RB VBEQ IEQ RE Also, from (3.1) and (3.2), IEQ 1 ICQ 2 1

CHAP. 2]

Now, using (3.2) and (2) in (1) and solving for RB yields RB VEE VBEQ 50 4 0:7 1 RE 50 1 200 72:3 k ICQ 2 10 3

called Mersenne primes.Write a program that finds all the Mersenne primes for p < 30. Use the Primes class from Problem 2.22. Your first five lines of output should look like this:

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An algorithm defines a detailed and unambiguous sequence of actions for solving a particular problem or for performing some task If you have ever followed a recipe when cooking, followed a set of driving directions, or filled out an income tax form, you have worked with an algorithm For example, at some point in time you were probably taught how to determine the greatest common divisor (GCD) of two numbers In case you ve forgotten, the GCD of two positive integers is the greatest integer that is an even divisor of both numbers For example, the GCD of 42 and 30 is 6 The algorithm given below can be used to compute the GCD of two positive integers a and b: If b is zero, then the GCD of a and b is a Algorithm ends.

(b) KVL around the collector-emitter-ground loop gives 1 VCEQ VCC VEE RC RE ICQ 50 1 200 2 10 3 13:59 V 18 4 4 103 50

2 3 5 7 11 2^2-1 = 3 is prime 2^3-1 = 7 is prime 2^5-1 = 31 is prime 2^7-1 = 127 is prime 2^11-1 = 2047 is not prime

The dc current source IS 10 A of Fig. 3-19 is connected from G to node B. The Si transistor has negligible leakage current and 50. If RB 75 k , RE 200 , and RC 4 k , nd the dc current-gain ratio ICQ =IS for (a) VCC 18 V and VEE 4 V, and (b) VCC 22 V and VEE 0 V.

CHAP. 3]

2.30 A number is said to be palindromic if it is invariant under reversion; that is, the number is the same if its digits are reversed. For example, 3456543 is palindromic. Write a program that checks each of the first 10,000 prime numbers and prints those that are palindromic. Use the Primes class from Problem 2.22.

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