Question
120 % of Year 1 population = Year 2 population
1.2 · x = 36
The increase in foxes from Year 1 to Year 2
The population of foxes in Year 2
The population of
Answers
GPT-4o mini
To find the population of foxes in Year 1 (denoted as \(x\)), we can start from the equation you provided:
\[1.2 \cdot x = 36\]
To solve for \(x\), divide both sides by 1.2:
\[
x = \frac{36}{1.2}
\]
Calculating this, we find:
\[
x = 30
\]
So, the population of foxes in Year 1 is 30.
Next, to find the increase in foxes from Year 1 to Year 2, we subtract the Year 1 population from the Year 2 population:
\[
\text{Increase} = \text{Year 2 population} - \text{Year 1 population} = 36 - 30 = 6
\]
The population of foxes in Year 2 is already stated in the equation as 36.
In summary:
- The population of foxes in Year 1: **30**
- The increase in foxes from Year 1 to Year 2: **6**
- The population of foxes in Year 2: **36**
\[1.2 \cdot x = 36\]
To solve for \(x\), divide both sides by 1.2:
\[
x = \frac{36}{1.2}
\]
Calculating this, we find:
\[
x = 30
\]
So, the population of foxes in Year 1 is 30.
Next, to find the increase in foxes from Year 1 to Year 2, we subtract the Year 1 population from the Year 2 population:
\[
\text{Increase} = \text{Year 2 population} - \text{Year 1 population} = 36 - 30 = 6
\]
The population of foxes in Year 2 is already stated in the equation as 36.
In summary:
- The population of foxes in Year 1: **30**
- The increase in foxes from Year 1 to Year 2: **6**
- The population of foxes in Year 2: **36**