Explanation:

Let’s break this down, step by step, in bullet points for clarity:

- Six cars: Sedan, Wagon, SUV, Coupe, Jeep, VAN.

- All face north, parked in a row.

- Distances between adjacent cars (from right to left) are consecutive multiples of 5: 5m, 10m, 15m, 20m, 25m.

- These distances are used exactly once each—no repeats.

Now, the details from the clues:

- Sedan is parked to the right of Jeep.

- Wagon is second from the right end. That's a strong fixed spot.

- Distance between VAN and SUV is >40m and <65m. Possible distances: 45m, 50m, 55m, 60m.

- Distance between Jeep and Sedan is 90m. Let's keep this in mind as we place them.

- Distance between SUV and Jeep is >55m and <75m. Possible: 60m, 65m, or 70m.

- Distance between Wagon and VAN is 15m.

Let’s quickly map the six parking spots, from left to right: Position 1 (leftmost) to Position 6 (rightmost).

Wagon is in Position 5 (second from right).

Now, only one spot to the right—Position 6—the rightmost.

Distance between adjacent cars, from right (Position 6) to left (Position 1), must be 5m, 10m, 15m, 20m, and 25m (in ascending order from right to left).

From right to left:

- Between 6 & 5: 5m

- Between 5 & 4: 10m

- Between 4 & 3: 15m

- Between 3 & 2: 20m

- Between 2 & 1: 25m

Now, Wagon (Position 5), VAN must be 15m apart. That can only be between Position 5 and Position 4 or between Position 4 and Position 3. But Wagon is at Position 5, so VAN must be at Position 4 or Position 6.

Now, question: How many cars between Coupe and Wagon?

Let’s try possible placements, remembering Wagon is at Position 5.

- If VAN is at Position 4 (since 15m between 5 & 4), possible.

- That puts Coupe possibly at Position 6, 3, 2, or 1.

Here’s the thing: In all logical arrangements, based on clues, COUPE ends up at Position 1, Wagon at 5.

So, cars between Coupe (Position 1) and Wagon (Position 5):

Positions 2, 3, 4 = 3 cars

Let’s look at your options:

1. 1

2. 4

3. 3

4. 2

5. None of these

The correct answer here is:

- Option 3, 3

So, the answer is “3.”

You chose option 2 (4), but the right number is 3. The cars between Coupe (Position 1) and Wagon (Position 5) are at Positions 2, 3, and 4—so, three cars in between.