LinkedIn Zip Hints and Answers — June 15, 2026

How the Zip Solver Works

Our Zip solver gives you today's answer and hints for the daily LinkedIn Zip puzzle. Click any cell to reveal the path from the start up to that point. Click an already-revealed cell to truncate the path back to it, which is useful if you want to explore a different route from a certain point.

Next Step reveals one cell at a time in path order. Reveal All shows the complete solution, and Clear All resets the board to just the starting position and numbered dots.

That step-by-step reveal is the key difference between this tool and sites that post the full path. You can confirm a single tricky section, then work out the rest yourself. Use the puzzle picker to pull up any previous day and view its solution.

What Is LinkedIn Zip?

Zip is a daily path-drawing puzzle on LinkedIn. You draw a single continuous line that connects numbered dots in ascending order while visiting every cell in the grid exactly once. The path can only move horizontally or vertically (no diagonals), and thick borders act as walls that the path cannot cross.

The concept draws on a classic idea in mathematics called a Hamiltonian path, where you visit every node in a graph exactly once. Zip makes this accessible as a daily puzzle by adding numbered waypoints that anchor parts of the route for you.

Grid sizes vary by day. Smaller grids are more forgiving, but as the grid grows, the walls and waypoint positions create increasingly tight constraints. A new puzzle drops every day at midnight Pacific Time.

Zip is one of seven daily games LinkedIn currently offers. If you play the others, we have solver tools for Crossclimb, Queens, Tango, Pinpoint, Mini Sudoku, and Patches.

Tips for Solving Zip

Start from the endpoints. The first and last numbered dots are often near corners or edges where the grid constrains the path to one or two options. Lock those in first, then work inward toward the middle of the grid.

Look for forced paths. Walls and grid edges often create corridors where only one route is possible. Fill these in early to reduce the puzzle's complexity before tackling the open sections.

Think about parity. Since the path must visit every cell, count whether a section of the grid has an even or odd number of cells. This tells you which direction the path must enter and exit that section, and it catches dead-end routes before you commit to them.

Check connectivity before you commit. Before choosing a direction at a junction, make sure you haven't cut off any cells. Every cell must remain reachable from your current position. If a choice would isolate even one cell, it's the wrong path.

If you're stuck at a specific section, use the solver to reveal the next step or two rather than the full solution. A small nudge at the right point is usually enough to see the rest of the route.