The following table shows the number of shoes sold by five different salesmen (A-E) on seven different days (Monday to Sunday) in a given week. Based on the data in the table, answer the questions that follow.Salesman Number of Shoes Sold Monday Tuesday Wednesday Thursday Friday Saturday Sunday A 90 80 56 96 40 40 48 B 184 180 24 54 32 52 196 C 72 160 26 60 76 94 124 D 92 120 128 24 104 152 68 E 36 96 138 116 160 30 20
The question requires identifying the number of salesmen whose total shoe sales over a period of seven days exceeded 600 pairs. We need to determine which option correctly represents this count.
To solve this, one would typically need a dataset (like a table or graph) showing the daily shoe sales for each salesman across the seven days.
$S_i = \sum_{d=1}^{7} \text{Sales}_{i,d}$ where $\text{Sales}_{i,d}$ is the sales of salesman $i$ on day $d$.
Following the steps above with the complete sales data reveals that exactly 3 salesmen achieved total sales greater than 600 pairs over the seven days. Therefore, the count is 3.
Directions:
Using the data from the graph answer the question below:
Find the total number of males from sector P and females from sector R together.

Ratio of number of male and female employees
| Male | Female | |
| P | 6 | 7 |
| Q | 5 | 9 |
| R | 9 | 8 |
| S | 7 | 8 |
| T | 3 | 5 |
Directions:
Using the data from the graph answer the question below:
Number of Employees working in 5 different sector:
Find the number of males from sector Q.

Ratio of number of male and female employees:
| Male | Female | |
| P | 6 | 7 |
| Q | 5 | 9 |
| R | 9 | 8 |
| S | 7 | 8 |
| T | 3 | 5 |
Directions:
Using the data from the graph answer the question below:
Find the ratio between number of males from the sector T to number of females from the sector S.

Directions:
Using the data from the graph answer the question below:
Find the total number of males from sector Q and females from sector P together.
