Shape Rule
A..end letter on row i
Row 1 prints A, row 2 prints AB, up to rows letters on the last line.

The alphabet right-angled triangle is a classic first console letter pattern: nested loops, char iteration from A, and a clear visual result. This tutorial covers the shape rule, loop structure, a live preview, algorithm steps, worked C# examples, edge cases, and complexity.
A..end letter on row i
Row 1 prints A, row 2 prints AB, up to rows letters on the last line.
Rows
for (char i = 'A'; i <= last; i++) picks the end letter for each row.
Letters
for (char j = 'A'; j <= i; j++) prints letters from A through the end letter.
Same line / next line
Letters use Write; end each row with WriteLine().
1–26 rows
Pick a row count and draw the alphabet triangle instantly in the browser.
Complexity
Total letters = n(n+1)/2; extra memory stays O(1).
An alphabet right-angled triangle pattern grows by one letter on each new line. With the right angle on the left, the console output looks like a staircase of letters.
In C# you usually solve it with two nested for loops: the outer loop picks the row, the inner loop prints letters from A on that row, then Console.WriteLine() moves to the next line.
It is the standard first pattern exercise in C# courses. Once nested loops and Write/WriteLine click, inverted triangles, pyramids, and more letter patterns become much easier.
On row i, print letters from A through the i-th letter.
Outer controls rows; inner prints characters.
Write(j) in the inner loop; WriteLine() after.
Gateway to inverted, pyramid, and hollow patterns.
In short: for each row i from 1 to rows, print letters from A with Console.Write, then call Console.WriteLine().
Given a positive integer rows, print a left-aligned alphabet right-angled triangle of letters with rows lines.
// First 5 rows (conceptual shape)
// A
// AB
// ABC
// ABCD
// ABCDE | Item | Type | Description |
|---|---|---|
rows | int | Number of triangle lines to print (typically ≥ 1). |
| Printed output | text | Left-aligned rows of letters; row i has i letters from A. |
for i from 1 to rows:
for j from 1 to i:
print next letter from A (no newline)
print newline | Approach | Idea | Best for |
|---|---|---|
| Nested loops | Outer rows + inner letters | Learning and interviews |
letters.Substring(0, i) | Build a whole row in one call | Shorter production-style demos |
| Goal | Pattern |
|---|---|
| Walk each row | for (char i = 'A'; i <= last; i++) |
Print A..end letters | for (char j = 'A'; j <= i; j++) Console.Write(j); |
| End the row | Console.WriteLine(); |
| One-line row shortcut | Console.WriteLine(letters.Substring(0, i)); |
| Invert later | Shrink end letter each row (see Program 2) |
Same triangle — different ways to emit characters.
same linePrints a letter without moving to the next line
new lineEnds the current row after all letters are printed
whole rowBuilds letters A..end at once — skip the inner loop
loops firstMaster nested loops before the string shortcut
Reach for this triangle when teaching or testing nested-loop basics.
Most C# alphabet pattern series start here before inverted and pyramid letter patterns.
Outer/inner bound practice with an immediate visual check.
Combine loops with ReadLine for a flexible row count.
Invert, center, hollow, or try lowercase next.
This is a console teaching pattern — not how you build modern app screens.
Key benefit: one small program that locks in nested loops, output sequencing, and O(n²) thinking.
Choose a row count between 1 and 20 and draw the right-angled triangle in the browser.
Three complete C# programs — fixed row count, console input, and a Substring shortcut. Click View Output to reveal sample console results.
Print five rows with classic nested loops.
rows = 5Hard-coded height — ideal for first demos and screenshots.
using System;
namespace MyApp
{
class Program
{
static void Main(string[] args)
{
for (char i = 'A'; i <= 'E'; i++)
{
for (char j = 'A'; j <= i; j++)
{
Console.Write(j);
}
Console.WriteLine();
}
}
}
} When the end letter is A, the inner loop prints A. When it is B, the loop prints AB, and so on through E. WriteLine() after the inner loop starts the next row.
Let the user choose the height at runtime.
Read the row count with Console.ReadLine() and Convert.ToInt32 (prefer int.TryParse in real apps).
using System;
namespace MyApp
{
class Program
{
static void Main(string[] args)
{
Console.Write("Enter the number of rows: ");
int rows = Convert.ToInt32(Console.ReadLine());
for (char i = 'A'; i < 'A' + rows; i++)
{
for (char j = 'A'; j <= i; j++)
{
Console.Write(j);
}
Console.WriteLine();
}
}
}
} Same char-loop core as Example 1; only the source of rows changes. Prefer clamping to 26 for A–Z demos. Non-numeric input will throw with Convert.ToInt32 — switch to TryParse for safer labs.
Same shape without an explicit inner letter loop.
Substring(0, i)Slice A–Z for each row length, then print it.
using System;
namespace MyApp
{
class Program
{
static void Main(string[] args)
{
int rows = 5;
string letters = "ABCDEFGHIJKLMNOPQRSTUVWXYZ";
for (int i = 1; i <= rows; i++)
{
Console.WriteLine(letters.Substring(0, i));
}
}
}
} letters.Substring(0, i) returns the first i letters of the alphabet. Great once you understand the nested-loop idea; keep the two-loop version for exams that ask you to show both bounds.
using System; brings in Console. Set rows (fixed or from input).
for (char i = 'A'; i <= last; i++) selects the end letter for the current line.
for (char j = 'A'; j <= i; j++) prints each letter from A through i.
Console.WriteLine() ends the row so the next outer iteration starts fresh.
Total letters: 1+2+…+n = n(n+1)/2 — O(n²) time, O(1) extra memory.
rows = 4Trace each outer-loop end letter and see what the inner loop prints from A.
| End letter | Inner j range | Printed row | Letters this row |
|---|---|---|---|
'A' | A..A | A | 1 |
'B' | A..B | AB | 2 |
'C' | A..C | ABC | 3 |
'D' | A..D | ABCD | 4 |
Total letter prints: 1 + 2 + 3 + 4 = 10 = 4×5/2.
Where this tiny pattern (and its loop structure) shows up beyond the homework prompt.
Clearest visual proof that outer and inner bounds interact.
Example: change j <= i and watch the shape change.
Foundation for inverted, pyramid, diamond, and hollow variants.
Example: Program 2 only reverses the outer loop.
Practice char loops and Write/WriteLine without complex math.
Example: forget to reset the inner loop to A each row.
Swap to lowercase or digits once the letter loop works.
Example: print lowercase a..z once uppercase clicks.
Triangular totals make O(n²) concrete for beginners.
Example: count printed letters for n = 10 → 55.
Pair the pattern with TryParse and positive-row checks.
Example: reject rows <= 0 and re-prompt.
Pro Tip: when an interviewer asks for patterns, explain the outer/inner roles first — then write the loops. The story matters as much as the code.
Why this pattern earns a permanent spot in beginner C# courses.
Wrong bounds show up immediately as a broken staircase.
Only loops and console output — no arrays or math libraries.
Invert, center, hollow, or change the fill character with small edits.
Streaming output needs no storage beyond loop counters.
Pro Tip: learn the nested-loop version first; treat Substring(0, i) as a polish shortcut afterward.
Small habits that keep alphabet-pattern code clean.
Use rows (or n) and keep i/j for row/column — or rename to row/col.
TryParseAvoid crashes when the user types letters instead of a number.
Only call WriteLine() after the inner loop finishes the row.
1..rows with j <= i matches “row i has i letters from A” naturally.
Trace rows = 3 on paper before coding larger demos.
Pro Tip: if the output is a vertical list of single letters, you almost certainly put WriteLine inside the inner loop.
Mistakes that commonly break right-angled alphabet patterns.
Each letter lands on its own line — you get a column, not a triangle.
→ Use Write for letters; WriteLine only after the inner loop.
j <= rows prints a rectangle; j < i drops a letter each row.
→ For this shape, keep j <= i.
Omitting WriteLine() glues every letter onto one endless line.
→ Always end the row after the inner loop.
Letters or empty input throw FormatException.
→ Prefer int.TryParse and re-prompt on failure.
Switching to i = 0 without adjusting the inner bound prints an empty first row or wrong counts.
→ If 0-based, print i + 1 letters (e.g. j <= i + 1).
Check these inputs before calling the solution done.
Output is just A on one line.
Outer loop never runs — print nothing or show a message.
rows < 0Treat as invalid; re-prompt instead of silent empty output.
Output grows as n²/2 characters — fine for labs, noisy for huge n.
Convert.ToInt32 throws — use TryParse.
Same loops work with #, digits, or letters.
Try these variations to lock in the pattern.
rows down to 1a..z the same wayTryParse until rows >= 1n(n+1)/2 — hence O(n²) time.Console.Write stays on the line; WriteLine advances — mix them carefully.rows > 0 for interactive programs; rows = 1 should print a single A.Quick Takeaway: outer loop picks the row, inner loop prints A..end, then break the line — that is the whole pattern.
| Program | Time | Extra space |
|---|---|---|
| Nested loops (Examples 1–2) | O(rows²) | O(1) |
letters.Substring(0, i) (Example 3) | O(rows²) | O(rows) per row string (temporary) |
The alphabet right-angled triangle is a small nested-loop exercise with lasting payoff: row/column thinking, Write vs WriteLine, and O(n²) intuition. Master the classic two-loop version, then optionally shorten rows with letters.Substring(0, i).
Practice the three examples above, then continue to the inverted triangle for reverse outer-loop practice.
Row i has i letters — keep Write for letters and WriteLine for the break, and validate row counts when reading input.
Console.Write(j) for letters and WriteLine after each rowrows ≥ 1 for interactive programsint.TryParse over bare Convert.ToInt32WriteLine inside the inner letter loopA each rowrows = 1 edge casePrint the letter triangle the beginner-friendly way.
Row i has A..end letters
DefinitionControls each row
CodePrints A..end with Write
CodeEnds each row
I/OO(n²) time
AnalysisRow i prints letters from A through the i-th letter (A, AB, ABC, …). Total letters for n rows is the triangular number n(n+1)/2 — the same count that makes this pattern O(n²).
Shrink the end letter each row for an upside-down alphabet triangle.
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