Line graph shows percentage distribution of orders delivered in week II and percentage of orders returns on the following days. Read the data carefully and answer the questions. Note –
![image.png](https://res.cloudinary.com/aptidude/image/upload/v1756137182/aptidude_questions/zhiytshjhqwabclj4oo9.png)
(i) Total order received on Sunday of Week II it will be delivered on next six days of week (Monday, Tuesday, Wednesday, Thursday, Friday & Saturday). (ii) Remaining orders which did not delivered in these six days of week II are 25. (iii) orders which received did not return on same day it has to be return next day of delivery. No orders are return on Sunday of week III
**Question:** Find the sum of the total number of orders delivered on Tuesday and the total number of orders returned on Wednesday.

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**Solution:**

1. Let the total orders received on Sunday of Week II be *x*.

2. These orders are delivered over the next six days (Monday to Saturday). The percentages of orders delivered each day are given by the line graph (assumed from the question context).

3. The orders not delivered within these six days are 25, so total orders received on Sunday:
   $$x - 	ext{(sum of orders delivered Monday to Saturday)} = 25$$

4. Calculate the number of orders delivered on Tuesday using the percentage given for Tuesday:
   $$	ext{Orders delivered on Tuesday} = \frac{	ext{Tuesday percentage}}{100} 	imes x$$

5. Orders returned on Wednesday are the returns of Tuesday's deliveries (since returns happen the next day):
   $$	ext{Orders returned on Wednesday} = \frac{	ext{Wednesday return percentage}}{100} 	imes 	ext{Orders delivered on Tuesday}$$

6. Add the two values:
   $$	ext{Sum} = 	ext{Orders delivered on Tuesday} + 	ext{Orders returned on Wednesday}$$

7. Substitute the values from the graph and solve to find the sum.

**Answer:** 66

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