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Compare and contrast the break and continue statements.

Short Answer

Expert verified
'break' terminates a loop entirely, while 'continue' skips the current iteration and proceeds to the next iteration of the loop.

Step by step solution

01

Understanding the 'break' Statement

The 'break' statement in programming is used to terminate the loop immediately when it's executed. It causes the control flow to exit the loop, even if the loop condition has not become false. 'break' is typically used to escape early from a loop when a certain condition is met, or when it's no longer necessary to continue the loop. For instance, if you are searching through a list for a particular value, once the value is found, a 'break' can be used to exit the loop since there's no need to continue searching.
02

Understanding the 'continue' Statement

The 'continue' statement is used to skip the current iteration of a loop and proceed to the next iteration immediately. Unlike 'break', 'continue' does not terminate the loop, instead it stops the current iteration early, without executing the remaining statements in the loop body for that iteration. It's often used when a condition is met that means the remainder of the loop should not run for the current iteration, but the loop should continue running for subsequent iterations.
03

Contrasting 'break' and 'continue'

While both 'break' and 'continue' control the flow of loops, they do so in different ways. A 'break' statement exits the loop entirely, no further iterations of the loop will occur. In contrast, a 'continue' statement only ends the current loop iteration, not the entire loop; after a 'continue', the loop will still carry on with the next iteration. Both statements are useful for controlling loop execution but serve different purposes based on the scenario. 'break' is used for exiting loops, and 'continue' is for skipping to the next loop iteration.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Control Flow in Loops
Managing control flow in loops is a crucial aspect of programming that allows developers to write flexible and efficient code. Loops are used to execute a block of code repeatedly, whether it's a set number of times using a for loop, or as long as a particular condition holds true with a while loop.

However, sometimes you may want to alter the normal execution flow of a loop. This is where break and continue statements come into play. They provide additional control over the execution of loop iterations. Think of them as the 'traffic signals' within the looping road — they dictate whether to 'stop' or 'move on to the next step' without completing the current one.

For example, if we're looping through a list of social media posts and our task is to flag inappropriate content, we'd use a loop. We would keep examining each post until we find an inappropriate one. Upon finding such content, we could use a break to stop the loop, thus ensuring we don't waste time checking posts after the flagged content. Conversely, if we want to skip just the flagged post and continue reviewing others, we would use continue.
Loop Termination
Loop termination is about deciding when to stop looping. In most cases, loops come with a built-in condition that, when false, naturally ends the loop. Nevertheless, there might be scenarios where you need to end a loop prematurely. For this unexpected exit, the break statement is the key tool.

Imagine we have a list of numbers representing seats on a bus, and we're looking for an empty seat marked with a zero. We start a loop to find an empty seat:
for seat in bus_seats:    if seat == 0:        print('Empty seat found!')        break

Once an empty seat is found, the break statement kicks in, terminates the loop immediately, and no further checking of seats occurs. It's like telling the driver to stop the bus the moment you find a place to sit. It's an efficient way to conclude a search or exit a situation that doesn't require further iteration.
Loop Iteration
Loop iteration refers to the execution of code within a loop for each pass through the loop's body. At times, it's necessary to skip an iteration if a specific condition within the loop body is met. This is precisely the purpose of the continue statement.

Let's use password validation as an example. Suppose we're checking a list of passwords, and we need to ensure each password meets a minimum length:
for password in password_list:    if len(password) < 8:        continue    validate(password)

When the condition if len(password) < 8 is true, the continue statement causes the loop to skip over the validate function call and moves on to the next password in the list without terminating the loop. It's like skipping a step in a dance routine and awaiting the next beat to jump back in.

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Most popular questions from this chapter

Assume that i=1, j=2, k=3 and m=2. What does each of the following statements print? a) System.out.println( i == 1 ); b) System.out.println( j == 3 ); c) System.out.println( ( i >= 1 ) && ( j < 4 ) ); d) System.out.println( ( m <= 99 ) & ( k < m ) ); e) System.out.println( ( j >= i ) || ( k == m ) ); f) System.out.println( (k+m= k ) ); g) System.out.println( !( k > m ) );

(True/False Questions) State whether each of the following is true or false. If \(f a l\) se, explain why. a) The default case is required in the switch selection statement. b) The break statement is required in the last case of a switch selection statement. c) The expression \(((x > y) \& \&(a < b))\) is true if either \(x > y\) is true or \(a < b\) is true. d) An expression containing the || operator is true if either or both of its operands are true. e) The comma \((,)\) formatting flag in a format specifier \((\mathrm{c} . \mathrm{g},, \%, 20.2 \mathrm{f})\) indicates that a value should be output with a thousands separator. f) To test for a range of values in a switch statement, use a hyphen (-) between the start and end values of the range in a case label. g) Listing cases consecutively with no statements between them enables the cases to perform the same set of statements.

(De Morgan's Latus) In this chapter, we discussed the logical operators \(\& \&, \&,||, |, \wedge\) and \(!\) De Morgan's laws can sometimes make it more convenient for us to express a logical expression. These laws state that the expression ! (condition1 \&\& condition2) is logically equivalent to the expression \((| \text { condition } I|| \text { I condition2). Also, the expression } ! \text { (condition } I\) | | condition2) is logically equivalent to the expression ( 1 condition 1 \&\& I condition2). Use De Morgan's laws to write equivalent expressions for each of the following, then write an application to show that both the original expression and the new expression in each case produce the same value: a) !( x < 5 ) && !( y >= 7 ) b) !( a == b ) || !( g != 5 ) c) !( ( x <= 8 ) && ( y > 4 ) ) d) !( ( i > 4 ) || ( j <= 6 ) )

(Calculating the Value of \(\pi\) ) Calculate the value of \(\pi\) from the infinite series \\[\pi=4-\frac{4}{3}+\frac{4}{5}-\frac{4}{7}+\frac{4}{9}-\frac{4}{11}+\cdots\\] Print a table that shows the value of \(\pi\) approximated by computing the first 200,000 terms of this series. How many terms do you have to use before you first get a value that begins with 3.14159 ?

(Find the Smallest Value) Write an application that finds the smallest of several integers. Assume that the first value read specifies the number of values to input from the user.

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