V1 Codehs Fixed !exclusive! — 916 Checkerboard

function moveToNextRow() if(facingEast()) turnLeft(); move(); turnLeft(); else turnRight(); move(); turnRight();

The code has syntax errors that prevent it from running at all.

for i in range( 8 ): for j in range( 8 ): if i < 3 or i > 4 : grid[i][j] = 1 Use code with caution. Copied to clipboard 916 checkerboard v1 codehs fixed

A truly "fixed" solution will pass all CodeHS test cases, including:

Key line: if (row + col) % 2 == 0 — this creates the perfect alternating pattern. Many students fail the autograder because they try

Many students fail the autograder because they try to print the pattern directly using strings. The assignment requires you to first create a grid (usually filled with s) and then use nested loops to change specific indices to Logic for Alternating Pattern: To get the true checkerboard effect, use the modulo operator board[i][j] = (i + j) % 2

In the landscape of introductory computer science, few tools are as effective for teaching logic as the CodeHS graphics library. Among the classic exercises presented to students is the creation of a checkerboard—a seemingly simple visual pattern that actually requires a deep understanding of coordinate systems, iteration, and conditional logic. The "916 Checkerboard v1" assignment is a specific variation of this problem that often trips up beginners. A "fixed" version of this code does more than just produce a pretty picture; it demonstrates the fundamental shift from linear thinking to algorithmic problem-solving. The "916 Checkerboard v1" assignment is a specific

# The main board is an empty list board = []

grid where the top three and bottom three rows are filled with 1s, and the middle two rows are filled with 0s.

The 916 Checkerboard V1 CodeHS challenge is a programming exercise that requires you to create a checkerboard pattern using a grid of squares. The challenge is designed to test your understanding of loops, conditionals, and functions in programming. The goal is to create a 8x8 grid with alternating black and white squares, resembling a traditional checkerboard.

Repeat that row-making process from top to bottom.