Determine how many times larger the area of the pool cover is compared to the area of the pool. Show all the work.

Let $L$ be the length and $B$ be the breadth of the pool.

To convert to litres, use $1 \text{ m}^3 = 1000 \text{ litres}$.

The total capacity of the pool is $1500LB$ litres, where $L$ and $B$ are the length and breadth of the pool in meters, respectively.

1.10.2
The total volume of the pool (from 1.10.1) is required to answer this question, but the length and breadth of the pool are not provided.

Given: 1.5 teaspoons per 1000 litres of pool water.
Given: 1 teaspoon = 5 ml.

Convert ml to litres:

So, 0.0075 litres of chlorine are needed for every 1000 litres of pool water.

Let $V_{pool}$ be the volume of the pool in litres.

Substituting $V_{pool} = 1500LB$ litres from 1.10.1:

The number of litres of chlorine required is $0.01125LB$ litres, where $L$ and $B$ are the length and breadth of the pool in meters.

1.11.1

Given: Filling rate = 9 gallons per minute.
Given: 1 gallon = 3.78541 litres.

1.11.2
The total volume of the pool (from 1.10.1) is required to answer this question, but the length and breadth of the pool are not provided.

From 1.10.1, $V_{pool} = 1500LB$ litres.
From 1.11.1, Filling Rate = 34.06869 litres/minute.

The time taken to fill the pool is approximately $0.030575LB$ days, where $L$ and $B$ are the length and breadth of the pool in meters. The final answer would need to be rounded up to the nearest day once numerical values for $L$ and $B$ are known.

1.12
No question was asked for section 1.12. The provided information describes the dimensions of a fire pit.