The pie chart (i ) given below shows percentage distribution of total people (male + female) visited five different clubs and pie chart (ii) shows percentage distribution of total male visited in these five clubs. Read the data carefully and answer the questions given below.

             

Total females visited club B and C together are what percent of total people visited club D.

The correct answer is 33.33%.

Step 1: Extract Data from the Given Pie Charts

From pie chart (i), the total number of people (male + female) visiting all five clubs is given as:

$\text{Total People}=2500$

From pie chart (ii), the total number of males visiting all five clubs is given as:

$\text{Total Males}=1200$

Step 2: Calculate Total People and Males for Clubs B, C, and D

For Club B:
Percentage of total people visiting Club B = 16%
$\text{Total people in B}=16\%\text{ of }2500=\frac{16}{100}\times 2500=400$

Percentage of males visiting Club B = 15%
$\text{Males in B}=15\%\text{ of }1200=\frac{15}{100}\times 1200=180$

Females visiting Club B = Total people in B - Males in B
$\text{Females in B}=400-180=220$

For Club C:
Percentage of total people visiting Club C = 18%
$\text{Total people in C}=18\%\text{ of }2500=\frac{18}{100}\times 2500=450$

Percentage of males visiting Club C = 35%
$\text{Males in C}=35\%\text{ of }1200=\frac{35}{100}\times 1200=420$

Females visiting Club C = Total people in C - Males in C
$\text{Females in C}=450-420=30$

For Club D:
Percentage of total people visiting Club D = 30%
$\text{Total people in D}=30\%\text{ of }2500=\frac{30}{100}\times 2500=750$

Step 3: Calculate Required Percentage

Total females who visited Club B and C together:
$\text{Females in (B + C)}=220+30=250$

Required percentage of total females visiting B and C together with respect to total people visiting Club D:
$\text{Required Percentage}=\left(\frac{250}{750}\right)\times 100$

$\text{Required Percentage}=\frac{1}{3}\times 100\approx 33.33\%$