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    final score of 70 and higher‚ display Enroll n CS 202. Otherwise‚ display RETAKE CS 101. I. Calculate the average‚ median‚ low‚ and high scores for each assignment‚ lab‚ test‚ category average‚ and total score. Display individual averages with no decimal

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    Case Problem 3

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    Case Problem 3: Hart Venture Capital 1. Let S = fraction of the Security Systems project funded by HVC M = fraction of the Market Analysis project funded by HVC Max 1‚800‚000S + 1‚600‚000M s.t. 600‚000S + 500‚000M ≤ 800‚000 Year 1 600‚000S + 350‚000M ≤ 700‚000 Year 2 250‚000S + 400‚000M ≤ 500‚000 Year 3 S

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    Atc Questions

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    Q1) What is the use of RADAR  2) COHO in MTI Radar uses which freq.?  3) CMRR of amplifier?  4) Binary to hexadecimal conversion?  5) Decimal to hexadecimal conversion?  6) Firewalls are used for?  7) Full form of FPGA?  8)  Numerical based on Duty cycle and peak power?  9) IF transmitted power is increased by 16 than range is increased by a) 16‚ b)8‚ c)4‚ d) noneof these? 10) 10.AGC is used in which of the stage a) receiver b) oscillator c) both a and b d) none of these?  11)

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    Math Assesment

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    Standard Math Sample Questions (MATH 500): Fractions‚ decimals‚ and percents 1. Write 4.035 as an equivalent percent (%). A. 403.5% B. 40.35% C. 4.035% D. 0.4035% 2. Convert 0.00375% to an equivalent decimal. A. 0.000375 B. 3.75 C. 0.0000375 D. 0.375 3. Write 2.35% as an equivalent fraction. (Make sure fraction is reduced to lowest terms.) A. 27100 B. 472‚000 C. 47200 D. 472‚000 4. Convert the fraction 1574 to an equivalent percent (%). A. 0.2027% B. 0.001574% C. 0.20%

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    y BACHELOR OF COMPUTER APPLICATIONS (BCA) ASSIGNMENTS Year‚ 2013-2014 (5th Semester (Revised Syllabus)) (BCS-051‚ BCS-052‚ BCS-053‚ BCS-054‚ BCS-055‚ BCSL-056‚ BCSL-057‚ BCSL-058) SCHOOL OF COMPUTER AND INFORMATION SCIENCES INDIRA GANDHI NATIONAL OPEN UNIVERSITY MAIDAN GARHI‚ NEW DELHI – 110 068 CONTENTS Course Code Assignment No. Submission-Schedule Page No. For July-Dec 2013 Session For Jan-June 2014 Session BCS-051 BCA(V)-051/Assign/13-14 15th October

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    instructions in a program. Exercises 1. Use what you’ve learned about the binary numbering system in this chapter to convert the following decimal numbers to binary: 11 00001011 65 01000001 100 01100100 255 11111111 2. Use what you’ve learned about the binary numbering system in this chapter to convert the following binary numbers to decimal: 1101 13 1000 8 101011 43 3. Look at the ASCII chart in Appendix B and determine the codes for each of the letters

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    Binary and Hexadecimal Numbering Systems Video Notes Utilize other resources as you can Khan Academy is excellent resource Base 10 (Decimal or normal math) 0 represents nothing 1=1 2=2 3=3 4=4 5=5 6=6 7=7 8=8 9=9 10=10 Reuses symbols after 10 #’s Base 2 (Binary) 0 or 1 (only two digits to represent everything‚ uses 20‚1‚2‚3‚4‚etc.) 10=2 (one 2 and 0 ones) 1010=10 (0 ones‚ 1 two‚ 0 fours and 1 eight) 11=3 (one 1 and one 2) 100=4 ( one 4‚ 0 twos‚ and 0 ones) 101=5 (one 4 and

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    Mathematical Report: Knowledge and Understanding 2 This report aims to examine the historical and cultural development of mathematics and how it stands today with the current decimal system and modern curriculum. Exploring the differences between numeracy and mathematics and also the recent introduction of functional skills‚ I shall also discuss the significance of zero and place value and how links and generalisations can be made between mathematical concepts. Furthermore‚ this report shall

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    • Instructions • Comments Integer Constants • Integer constants can be written in decimal‚ hexadecimal‚ octal or binary‚ by adding a radix (or number base) suffix to the end . • Radix Suffices: –d decimal (the default) –h hexadecimal – q or o octal –b binary Examples of Integer Constants • • • • • • • • 26 1Ah 1101b 36q 2Bh 42Q 36D 47d Decimal Hexadecimal Binary Octal Hexadecimal Octal Decimal Decimal Integer Expressions • An integer expressions is a mathematical expressions involving

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    Product and Candies

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    on the reactant (R) side of the paper from the last round should be moved to the product side. One-fourth of the candies that were on the product (P) side of the paper from the last round should be moved to the reactant side. (If you end up with a decimal for the number to exchange‚ round up.) 4. At the end of each round‚ count the number of candies on each side of the paper and keep track of the numbers in a data table. Round Candies on R side Candies on P side 0 40 0 1 20 20

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