Program no 6 to print the pattern for N rows | Summary and Q&A

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April 1, 2022
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Program no 6 to print the pattern for N rows

TL;DR

Learn how to generate an inverted right angle triangle pattern by changing the loop structure and merging two separate patterns.

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Questions & Answers

Q: How can an inverted right angle triangle pattern be generated?

To generate an inverted right angle triangle pattern, you need to change the loop structure. Keep the column (c) loop as it is and change the row (r) loop to go from n to 1. Use a nested loop to print asterisks in the desired pattern.

Q: How do you merge two inverted patterns?

To merge two inverted patterns, write the program twice. The first program generates the upper part of the pattern, starting from row 1 to n. The second program generates the lower part, starting from row n-1 and going down to 1. Use curly brackets to enclose the row loop but not the column loop if there is only one instruction in the loop.

Q: Can the inverted pattern generation be applied to numbers or alphabets?

Yes, the inverted pattern generation can be applied to numbers or alphabets. Instead of printing asterisks, you can print numbers or alphabets by setting the value of a variable (such as 'k') and incrementing or decrementing it accordingly within the loop.

Q: Are there any specific conditions to consider while merging patterns?

When merging patterns, make sure to write the program twice, each with a different loop structure. The first program starts with row 1 and goes to n, while the second program starts with row n-1 and goes down to 1. Use curly brackets to enclose the row loop and continue printing the desired pattern within each loop.

Summary & Key Takeaways

  • The video explains how to generate an inverted right angle triangle pattern by changing the loop structure.

  • Inverting the pattern involves holding the pattern at the edge and dropping it on the other side, changing the loop controlling the rows.

  • To merge two inverted patterns, write the program twice with different loop structures and curly bracket placements.

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