Chicago‚ or Milwaukee. 120 liked Indianapolis best‚ 430 liked Saint Louis‚ 1360 liked Chicago‚ and the remainder preferred Milwaukee. Develop a frequency table and a relative frequency table to summarize this information. (Round relative frequency to 3 decimal places.) | City | Frequency | Relative Frequency | Indianapolis | 120 | 0.060 | St. Louis | 430 | 0.215 | Chicago | 1‚360 | 0.680 | Milwaukee | 90 | 0.045 | | (a) | What is this
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Introduction | 3 | | 4.1 | Decimal System | 5 | | 4.2 | Binary System | 6 | | 4.3 | Hexadecimal System | 7 | | 4.4 | Octal system | 8 | 5. | Algorithms | 9 | 6. | Solved Examples | 14 | 7. | Programs | 18 | 8. | Advantages | 36 | 9. | Applications | 37 | 10. | References | 37 | | | | | TITLE: CONVERSION OF NUMBER SYSTEMS SUBTITLE: 1. Conversion of binary to decimal number system 2. Conversion of octal to decimal number system 3. Conversion
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reading‚ and we estimate the next digit to be zero. Our reading is reported as 9.20 cm. It is accurate to three significant figures. Rules for Zeros If a zero represents a measured quantity‚ it is a significant figure. If it merely locates the decimal point‚ it is not a significant figure. Zero Within a Number. In reading the measurement 9.04 cm‚ the zero represents a measured quantity‚ just as 9 and 4‚ and is‚ therefore‚ a significant number. A zero between any of the other
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NUMBER SYSTEMS TUTORIAL Courtesy of: thevbprogrammer.com Number Systems Number Systems Concepts The study of number systems is useful to the student of computing due to the fact that number systems other than the familiar decimal (base 10) number system are used in the computer field. Digital computers internally use the binary (base 2) number system to represent data and perform arithmetic calculations. The binary number system is very efficient for computers‚ but not for humans. Representing
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1 Engineering Mathematics 1 (AQB10102) CHAPTER 1: NUMBERS AND ARITHMETIC 1.1 TYPE OF NUMBERS NEGATIVE INTEGER - POSITIVE AND REAL NUMBERS (R) • • Numbers that can be expressed as decimals Real Number System: • Consist of positive and negative natural numbers including 0 Example: …‚ -5‚ -4‚ -3‚ -2‚ -1‚ 0‚ 1‚ 2‚ 3‚ 4‚ 5‚ … • All numbers including natural numbers‚ whole numbers‚ integers‚ rational numbers and irrational numbers are real numbers Example: 4 = 4
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program that prompts the user to input the length and width of a rectangle and then prints the rectangle’s area and perimeter. 2. Write a program that does the following: a) Prompts the user to input five decimal numbers b) Prints the five decimal numbers c) Converts each decimal number to the nearest integer d) Adds the five integers e) Prints the sum and average of the five integers 3. To make profit‚ a local store marks up the prices of its items by a certain percentage. Write a Java
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3. Determine the class size. b. Range/number of classes. Example: 16/5=3.2; since the data don’t possess any decimals‚ the answer should be 3 to make it an odd number as well. Note: if the given data don’t possess decimals‚ the class size doesn’t have decimals as well. The class size is always an odd number. The number of decimal places depend on the number of decimal places of the given data. Table 2: Number of times in a month a respondent has entertainment activity. (MS Excel)
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Exercise 18 Q1. Assuming that the distribution is normal for weight relative to the ideal and 99% of the male participants scored between ( - 53.68‚ 64.64)‚where did 95% of the values for weight relative to the ideal lie? Round your answer to two decimal places. Answer: Mean of weight relative to ideal = 5.48 and Standard Deviation (σ) = 22.93. Calculation: (x bar) 1.96(σ) 5.48± 1.96(22.93) 5.48 - 1.96(22.93) = 5.48 - 44.94 = (-39.46) 5.48 + 1.96(22.93) = 5.48 + 44.94 = 50.42 Expressed as (-39
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+ 2.651 9.214 9.21 (2 decimal places) Logarithms and antilogarithms • In a logarithm of a number‚ keep as many digits to the right of the decimal point as there are significant figures • In antilogarithm of number‚ keep as many digits to the right of the decimal point in the original number. • Anti‐log 12.5 = 3.16227 x 1012 1 decimal point = 3 x 1012 (1 significant figure) • Log 4.000 x 10‐5 = ‐4.3979400 (4 significant figures) = ‐4.3979 4 decimal points • If eith
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We begin with the base five system‚ which requires just five distinct symbols‚ 0‚ 1‚ 2‚ 3‚ and 4. Table 4 compares base five and decimal (base ten) numerals for the whole numbers 0 through 30. Notice that‚ while the base five system uses fewer distinct symbols‚ it sometimes requires more digits to denote the same number. EXAMPLE 1 Convert 1342 five to decimal
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