Table given below shows total number of people (Adult + Children) visited four different parks in a week. The table also shows total number of males and ratio of male to female in adult people. Read the data carefully and answer the questions.

Parks	Total people (Adult + children)	Total number of males	The ratio of total number of males to that of females in adult people
A	2200	80P	----
B	1440	40P	----
C	1200	45P	9 : 4
D	480	15P	5 : 3

Note: (i) Adult = Male + female
(ii) Total number of adult males visited all four parks in the week = 2700

Find the difference between total male visited parks C & D together and total female visited in same parks.

The correct option is 465.

Step 1: Determine the value of P
According to Note (ii), the total number of adult males who visited all four parks is 2700.
From the table, the total number of males for parks A, B, C, and D are given as 80P, 40P, 45P, and 15P respectively.
Summing these values:

$80P+40P+45P+15P=2700$

$180P=2700$

$P=\frac{2700}{180}=15$

Step 2: Calculate total males visited in parks C and D
Using $P=15$:

Total males in park C = $45\times 15=675$

Total males in park D = $15\times 15=225$

Total males in C & D together = $675+225=900$

Step 3: Calculate total females visited in parks C and D
Note (i) states that Adult = Male + Female, which means Male : Female ratio gives the number of adult females.

For park C:
The ratio of males to females is 9 : 4.
Since Total males in park C = 675:

$\text{Females in C}=675\times \frac{4}{9}=75\times 4=300$

For park D:
The ratio of males to females is 5 : 3.
Since Total males in park D = 225:

$\text{Females in D}=225\times \frac{3}{5}=45\times 3=135$

Total females in C & D together = $300+135=435$

Step 4: Find the required difference
Difference = (Total males in C & D) - (Total females in C & D)

$\text{Difference}=900-435=465$

Hence, the difference between total males visited parks C & D together and total females visited in the same parks is 465.