Wend Answer Hub

LinkedIn Wend Answer #133 — Monday, October 19, 2026

· 5×5 grid ·4 words

The hidden words

#LengthWord
13 lettersSOP
24 lettersUSEE
35 lettersAGILE
47 lettersCONTEST
T
E
A
S
E
L
I
G
T
E
E
O
N
S
S
O
C
U
P

Board specification

Every figure is counted from the board above, captured from the official puzzle. Nothing here is estimated.
Puzzle#133
DateOct 19, 2026
Grid5 × 5 (19 letter tiles, 6 empty)
Hidden words4 of 3, 4, 5, 7 letters
Words that bend4 of 4
Longest straight run3 tiles
Words touching the border4 of 4

Path by path

Each word below is described as a route: where it starts, which direction each straight leg runs in, and where it finishes. Coordinates are row and column counting from the top-left corner of the5×5 grid, so you can follow every one on the solved board above.

1. SOP (3 letters)

Starts at row 4, column 4 and ends at row 5, column 5. One turn: right 2 → down 2. First letter S, last letter P.

2. USEE (4 letters)

Starts at row 3, column 4 and ends at row 5, column 3. One turn: left 2 → down 3. First letter U, last letter E.

3. AGILE (5 letters)

Starts at row 1, column 3 and ends at row 1, column 5. 2 turns: down 2 → right 3 → up 2. First letter A, last letter E.

4. CONTEST (7 letters)

Starts at row 1, column 1 and ends at row 5, column 1. 4 turns: down 2 → right 2 → down 3 → left 2 → down 2. First letter C, last letter T.

How to Play Wend

The board

A square grid of letter tiles with a few blank cells. Puzzle #133 uses a 5×5 grid holding 19 letters, which is typical: the puzzle scales the grid to fit the words it wants rather than fixing one size.

The rules

Why the word order matters

Solving the longest word first is not a stylistic choice. On this board the longest word is 7 tiles and the shortest is 3; the long one has far fewer valid routes, so every placement it rules out is a route you no longer have to check.

Sources and method

The grid is captured from the official LinkedIn Wend puzzle for Oct 19, 2026. The word boundaries are solved from that grid by our own deterministic solver, which requires every tile to be used exactly once — the counts above are read off the board, not taken from another site.

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