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Chapter 3: Problem 107

Describe what is meant by a compound statement.

Short Answer

Expert verified
A compound statement in programming is a group of statements combined into one block using brackets {} where every statement is executed in the order of appearance.

Step by step solution

01

Defining compound statement

A compound statement in programming refers to a group of statements that are combined into one program entity using brackets {}. It's also referred to as a block.
02

Explaining the structure of compound statements

The grouped statements within a compound statement are executed in the order they appear. However, none of the statements within a block are executed if the block itself is not executed. The syntax is as follows: {statement 1; statement 2; ... statement n;}
03

Providing an example of compound statement

For instance, in an if-else control flow statement, whatever is contained in the brackets {} of the 'if' and 'else' conditions are considered compound statements. The following is an example in C coding language: if (condition) {statement1; statement2;} else {statement3; statement4;}

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Most popular questions from this chapter

Use Euler diagrams to determine whether each argument is valid or invalid. All clocks keep time accurately. All time-measuring devices keep time accurately. Therefore, all clocks are time-measuring devices.

Translate each argument into symbolic form. Then determine whether the argument is valid or invalid. Having a college degree is necessary for obtaining a teaching position. You do not obtain a teaching position, so you do not have a college degree.

Use Euler diagrams to determine whether each argument is valid or invalid. All multiples of 6 are multiples of 3 . Eight is not a multiple of \(6 .\) Therefore, 8 is not a multiple of 3 .

Determine whether each argument is valid or invalid. Some natural numbers are even, all natural numbers are whole numbers, and all whole numbers are integers. Thus, some integers are even.

Determine whether each argument is valid or invalid. All \(A\) are \(B\), all \(B\) are \(C\), and all \(C\) are \(D\). Thus, all \(A\) are \(D\).
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