Given the population data of five parks below, what is the ratio of the **male population** in parks A and D combined to the **female population** in parks B and E combined?

| Parks | Total Population | Female Population |
|-------|-----------------|------------------|
| A | 400 | 150 |
| B | 500 | 200 |
| C | 700 | 350 |
| D | 800 | 450 |
| E | 900 | 500 |

. What is ratio of male population in park A & D together to
female population in park B & E together?

Question

Given the population data of five parks below, what is the ratio of the **male population** in parks A and D combined to the **female population** in parks B and E combined?

| Parks | Total Population | Female Population |
|-------|-----------------|------------------|
| A     | 400             | 150              |
| B     | 500             | 200              |
| C     | 700             | 350              |
| D     | 800             | 450              |
| E     | 900             | 500              |

. What is ratio of male population in park A & D together to
female population in park B & E together?

Accepted Answer

**Solution:**

1. Calculate the male population in parks A and D:
   - Male population in park A = Total population - Female population = $400 - 150 = 250$
   - Male population in park D = $800 - 450 = 350$
   - Combined male population = $250 + 350 = 600$

2. Calculate the female population in parks B and E:
   - Female population in park B = 200
   - Female population in park E = 500
   - Combined female population = $200 + 500 = 700$

3. Find the ratio of male population in A and D to female population in B and E:
   $$	ext{Ratio} = 600 : 700 = 6 : 7$$

**Answer:** $6 \colon 7$

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