Chapter 4: Problem 14
What is the difference between preincrementing and postincrementing a variable?
Short Answer
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Key Concepts
These are the key concepts you need to understand to accurately answer the question.
Chapter 4: Problem 14
What is the difference between preincrementing and postincrementing a variable?
These are the key concepts you need to understand to accurately answer the question.
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Get started for freeWrite four different Java statements that each add 1 to integer variable \(x\).
State whether each of the following is true or false. If false, explain why. a) An algorithm is a procedure for solving a problem in terms of the actions to execute and the order in which they exccute. b) A set of statements contained within a pair of parentheses is called a block. c) A selection statement specifies that an action is to be repeated while some condition remains true. d) \(A\) nested control statement appears in the body of another control statement. e) Java provides the arithmetic compound assignment operators \(+=,-=, *=, /=\) and \(\mathscr{X}=\) for abbreviating assignment expressions. f) The primitive types (boolean, char, byte, short, int, long, float and double) are portable across only Windows platforms. g) Specifying the order in which statements execute in a program is called program control. h) The unary cast operator (double) creates a temporary integer copy of its operand. i) Instance variables of type boolean are given the value true by default. j) Pseudocode helps you think out a program before attempting to write it in a programming language.
Write an application that inputs an integer containing only 0 s and \(1 s\) (i.e., a binary integer) and prints its decimal equivalent. [Hint: Use the remainder and division operators to pick off the binary number's digits one at a time, from right to left. In the decimal number system, the rightmost digit has a positional value of 1 and the next digit to the left a positional value of \(10,\) then \(100,\) then \(1000,\) and so on. The decimal number 234 can be interpreted as \(4^{*} 1+3^{*} 10+2^{*} 100 .\) In the binary number system, the rightmost digit has a positional value of \(1,\) the next digit to the left a positional value of \(2,\) then \(4,\) then \(8,\) and so on. The decimal equivalent of binary \(\left.1101 \text { is } 1^{*} 1+0^{*} 2+1^{*} 4+1^{*} 8, \text { or } 1+0+4+8 \text { or, } 13 .\right]\)
Write an application that keeps displaying in the command window the multiples of the integer \(2-\) namely, \(2,4,8,16,32,64,\) and so on. Your loop should not terminate (i.e., it should create an infinite loop). What happens when you run this program?
Explain what happens when a Java program attempts to divide one integer by another. What happens to the fractional part of the calculation? How can you avoid that outcome?
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