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Write an application that prints the following diamond shape. You may use output statements that print a single asterisk (*), a single space or a single newline character. Maximize your use of repetition (with nested for statements), and minimize the number of output statements.

Short Answer

Expert verified
Use nested loops to print spaces and asterisks, creating the diamond shape symmetrically.

Step by step solution

01

Understand the Diamond Shape

The diamond shape is symmetrical along both horizontal and vertical axes. It is composed of spaces and asterisks (*) arranged in specific patterns on each line. For a given size n, which is the number of asterisks in the middle row, trace out how the spaces and asterisks should be positioned.
02

Set Up the Environment

Decide on the programming language you will use for the task. This example will assume the use of Python for clarity. Create an application with the necessary main function setup where you will write your code.
03

Define Variables and Loop Structure

Declare a variable for the size of the diamond, typically an odd number to ensure a central horizontal line of asterisks. Set up nested loops where the outer loop iterates through each row of the diamond and the inner loops manage spacing and printing of asterisks on each row.
04

Implement Upper Half of the Diamond

Within the outer loop, first implement the logic for the upper half of the diamond: as the loop counts up to the middle row, decrease the number of initial spaces and increase the number of asterisks. Use print statements to output spaces and asterisks accordingly.
05

Implement Lower Half of the Diamond

Continue using the same nested loop but modify logic for the lower half of the diamond: after the middle row is reached, increase the number of initial spaces and decrease the number of asterisks appropriately. This mirrors the upper half and completes the symmetrical shape.
06

Test the Application

Run the application with different values for the size of the diamond to ensure it prints correctly for each case. Check for alignment and symmetrical positioning of spaces and asterisks across the horizontal and vertical axes.

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Key Concepts

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

Nested Loops
Nested loops are an essential part of many programming tasks, especially when dealing with structured patterns like the diamond in this exercise. A nested loop occurs when a loop runs within another loop. The outer loop generates each row of the diamond, while the inner loops manage the spaces and asterisks in each row.
Consider this nested loop structure:
  • The outer loop iterates across the total number of rows in the diamond. It determines whether the loop is processing the upper or lower half of the diamond by the current row index.
  • The first inner loop handles the spaces. As the row index increases towards the middle row, the number of spaces decreases.
  • The second inner loop prints the asterisks. This count increases as the row moves towards the middle and decreases afterward for the bottom half.
Understanding how to set up and control nested loops is crucial in managing complex patterns in programming efficiently. It allows us to write concise and understandable code for intricate designs.
Control Structures
Control structures are fundamental aspects of any programming language, allowing developers to dictate the flow of execution. In this exercise, control structures like loops play a significant role. Specifically, for loops are used to traverse through each line of the diamond and manage the number of spaces and asterisks printed.
We define the loop parameters by determining when the loop starts and ends, crucially relying on the diamond's middle row. For example:
  • The outer loop uses a simple for statement to run across all the rows. The loop's termination condition adjusts according to the diamond's size.
  • The inner loops, also structured as for loops, control both the number of spaces preceding asterisks and the number of asterisks themselves.
Besides loops, you may also consider using conditional (if) statements, particularly if managing indices for spaces and asterisks becomes complex or if size-specific conditions need to be checked. Mastering control structures enables writing flexible and efficient code capable of handling various challenges in programming tasks.
Pattern Printing
Pattern printing, such as creating a diamond shape, often involves translating visual structures into code. The goal is to capture how elements like spaces and asterisks align symmetrically.
The diamond is a practical example where pattern printing can be divided into two distinct sections: the upper half and the lower half, both controlled by our nested loops and leveraging strategic spacing. To effectively achieve this result, keep in mind:
  • The shape's symmetry helps determine both loop conditions and print statements. The top half builds up the number of asterisks while decreasing spaces, exactly mirroring the bottom half.
  • Choosing the starting point and size of the middle row is key to aligning the pattern correctly from both horizontal and vertical perspectives.
  • Testing the pattern with different diamond sizes can help ensure every part works and that the diamond displays correctly.
Pattern printing exercises often improve a programmer's ability to think critically about space management and structural symmetry which is useful beyond simple exercises like this.

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Most popular questions from this chapter

Write an application that calculates the product of the odd integers from 1 to 15.

Fill in the blanks in each of the following statements: a) Typically, ________ statements are used for counter-controlled repetition and _________ statements are used for sentinel-controlled repetition. b) The do…while statement tests the loop-continuation condition __________ executing the loop’s body; therefore, the body always executes at least once. c) The __________ statement selects among multiple actions based on the possible values of an integer variable or expression. d) The __________ statement, when executed in a repetition statement, skips the remaining statements in the loop body and proceeds with the next iteration of the loop. e) The __________ operator can be used to ensure that two conditions are both true before choosing a certain path of execution. f) If the loop-continuation condition in a for header is initially ___________ , the program does not execute the for statement’s body. g) Methods that perform common tasks and do not require objects are called _____________ methods.

Write an application that displays the following patterns separately, one below the other. Use for loops to generate the patterns. All asterisks (*) should be printed by a single statement of the form System.out.print( '*' ); which causes the asterisks to print side by side. A statement of the form System.out.println(); can be used to move to the next line. A statement of the form System.out.print( ' ' ); can be used to display a space for the last two patterns. There should be no other output statements in the program. [Hint: The last two patterns require that each line begin with an appropriate number of blank spaces.]

State whether each of the following is true or false. If false, 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 (e.g., %,20.2f) 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.

(Pythagorean Triples) A right triangle can have sides whose lengths are all integers. The set of three integer values for the lengths of the sides of a right triangle is called a Pythagorean triple. The lengths of the three sides must satisfy the relationship that the sum of the squares of two of the sides is equal to the square of the hypotenuse. Write an application to find all Pythagorean triples for side1, side2 and the hypotenuse, all no larger than 500 . Use a triple-nested for loop that tries all possibilities. This method is an example of "brute-force" computing. You will learn in more advanced computer science courses that for many interesting problems there is no known algorithmic approach other than using sheer brute force.

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