Battleships - Games World of Puzzles | Everand - Free Printable

This is a Battleship puzzle, where the goal is to place ships of various sizes on a grid based on the given clues. Let's solve it step by step.

Given Information:

1. Ships to Place:
- 1 Battleship (4 cells long)
- 2 Cruisers (3 cells long each)
- 3 Destroyers (2 cells long each)
- 4 Submarines (1 cell each)

2. Clues:
- Row Clues: The numbers on the right side of the grid indicate how many cells in each row are occupied by ships.
- Column Clues: The numbers at the bottom of the grid indicate how many cells in each column are occupied by ships.

3. Pre-Placed Elements:
- A submarine (single black circle) is already placed in row 5, column 3.
- A destroyer (2-cell ship) is partially placed in row 7, columns 3 and 4.
- A cruiser (3-cell ship) is partially placed in row 6, column 8.

Step-by-Step Solution:

#### Step 1: Analyze the Row and Column Clues
- Row 1: 2 cells occupied.
- Row 2: 1 cell occupied.
- Row 3: 6 cells occupied.
- Row 4: 2 cells occupied.
- Row 5: 0 cells occupied.
- Row 6: 1 cell occupied.
- Row 7: 1 cell occupied.
- Row 8: 3 cells occupied.
- Row 9: 3 cells occupied.

- Column 1: 5 cells occupied.
- Column 2: 0 cells occupied.
- Column 3: 2 cells occupied.
- Column 4: 2 cells occupied.
- Column 5: 1 cell occupied.
- Column 6: 2 cells occupied.
- Column 7: 0 cells occupied.
- Column 8: 3 cells occupied.
- Column 9: 3 cells occupied.

#### Step 2: Place the Ships Based on Clues

##### Submarine Placement:
- A submarine is already placed in row 5, column 3. This satisfies part of the column 3 clue (2 cells).

##### Destroyer Placement:
- A destroyer is partially placed in row 7, columns 3 and 4. This satisfies part of the row 7 clue (1 cell) and the column 3 and column 4 clues (2 cells each).

##### Cruiser Placement:
- A cruiser is partially placed in row 6, column 8. This satisfies part of the row 6 clue (1 cell) and the column 8 clue (3 cells).

##### Battleship Placement:
- The battleship is 4 cells long. We need to find a place for it that fits the row and column clues.
- Row 3 has 6 cells occupied, which is enough space for the battleship. Let's try placing it horizontally in row 3, starting from column 1 to column 4. This satisfies the row 3 clue (6 cells) and the column 1, column 2, column 3, and column 4 clues (each gets 1 more cell).

##### Remaining Cruiser Placement:
- We have one more cruiser (3 cells) to place. Row 8 has 3 cells occupied, and column 8 already has 2 cells occupied by the partially placed cruiser. Let's place the remaining cruiser vertically in column 8, rows 8, 9, and 10. This satisfies the row 8 and row 9 clues (3 cells each) and completes the column 8 clue (3 cells).

##### Remaining Destroyer Placement:
- We have two more destroyers (2 cells each) to place. Row 1 has 2 cells occupied, and row 4 has 2 cells occupied. Let's place one destroyer horizontally in row 1, columns 1 and 2, and the other destroyer horizontally in row 4, columns 1 and 2. This satisfies the row 1 and row 4 clues (2 cells each) and the column 1 and column 2 clues (5 cells each).

##### Remaining Submarine Placement:
- We have three more submarines (1 cell each) to place. Row 2 has 1 cell occupied, row 6 has 1 cell occupied, and row 7 has 1 cell occupied. Let's place one submarine in row 2, column 1, one in row 6, column 1, and one in row 7, column 1. This satisfies the row 2, row 6, and row 7 clues (1 cell each) and the column 1 clue (5 cells).

Final Grid:

After placing all the ships, the grid should look like this:

```
1 2 3 4 5 6 7 8 9
1 B B . . . . . . .
2 B . . . . . . . .
3 B B B B . . . . .
4 B B . . . . . . .
5 . . S . . . . . .
6 . . . . . . . C C
7 . . D D . . . . .
8 . . . . . . . C C
9 . . . . . . . C C
```

Where:
- `B` represents the battleship.
- `D` represents the destroyers.
- `C` represents the cruisers.
- `S` represents the submarines.

Final Answer:

\boxed{
\begin{array}{|c|c|c|c|c|c|c|c|c|}
\hline
B & B & . & . & . & . & . & . & . \\
\hline
B & . & . & . & . & . & . & . & . \\
\hline
B & B & B & B & . & . & . & . & . \\
\hline
B & B & . & . & . & . & . & . & . \\
\hline
. & . & S & . & . & . & . & . & . \\
\hline
. & . & . & . & . & . & . & C & C \\
\hline
. & . & D & D & . & . & . & . & . \\
\hline
. & . & . & . & . & . & . & C & C \\
\hline
. & . & . & . & . & . & . & C & C \\
\hline
\end{array}
}