Store | Respective ratio of number of linen kurtis to cotton kurtis sold |
A | 7:5 |
B | 5:6 |
C | 3:2 |
D | 5:3 |
E | 4:3 |
F | 7:3 |
We are asked to find the percentage increase in the number of kurtis sold by store D compared to the number of linen kurtis sold by store B.
From the pie chart, store D represents 12% of the total kurtis sold. The total number of kurtis sold is 84,000. Therefore, the total number of kurtis sold by store D is:
\( \text{Total kurtis sold by store D} = 84,000 \times \frac{12}{100} = 10,080 \)
From the pie chart, store B represents 22% of the total kurtis sold. We are asked to find the number of linen kurtis sold by store B. According to the table, the ratio of linen to cotton kurtis sold by store B is 5 : 6, meaning for every 11 kurtis, 5 are linen and 6 are cotton.
\( \text{Total kurtis sold by store B} = 84,000 \times \frac{22}{100} = 18,480 \)
Now, using the ratio of 5 : 6, we can calculate the number of linen kurtis sold by store B:
\( \text{Linen kurtis sold by store B} = \frac{5}{11} \times 18,480 = 8,400 \)
Now, we need to calculate the percentage increase in the number of kurtis sold by store D compared to the number of linen kurtis sold by store B. The formula for percentage increase is:
\( \text{Percentage increase} = \frac{\text{Difference}}{\text{Original value}} \times 100. \)
The difference between the number of kurtis sold by store D and the number of linen kurtis sold by store B is:
\( \text{Difference} = 10,080 - 8,400 = 1,680. \)
Now, we calculate the percentage increase:
\( \text{Percentage increase} = \frac{1,680}{8,400} \times 100 = 20\%. \)
Thus, the number of kurtis sold by store D is 20% more than the number of linen kurtis sold by store B.
Store | Respective ratio of number of linen kurtis to cotton kurtis sold |
A | 7:5 |
B | 5:6 |
C | 3:2 |
D | 5:3 |
E | 4:3 |
F | 7:3 |
Store | Respective ratio of number of linen kurtis to cotton kurtis sold |
A | 7:5 |
B | 5:6 |
C | 3:2 |
D | 5:3 |
E | 4:3 |
F | 7:3 |