The pie chart shows the total number of (sold and unsold) goods by four companies (A, B, C & D). The table shows the items sold out of total good manufactured by these companies.

Companies	Goods sold out of total goods manufactured
A	90%
B	80%
C	75%
D	4X%

The Goods sold by B are at the rate of 5 Rs each. If he gets the profit of 25%, then find the cost price of all the goods (in Rs).

The correct answer is 96.

Step-by-Step Explanation:

Step 1: Extract data from the given pie chart and table.
From the pie chart titled "Total goods manufactured = 200", we observe:
• Total goods manufactured by all four companies combined = 200
• Percentage share of Company B (represented by the orange sector) = 15%
From the given table, the percentage of goods sold out of total manufactured by Company B = 80%.

Step 2: Calculate total goods manufactured by Company B.

$\text{Goods manufactured by B}=15\%\text{of}200$

$\text{Goods manufactured by B}=\frac{15}{100}\times 200=30$

Step 3: Calculate the number of goods sold by Company B.

$\text{Goods sold by B}=80\%\text{of}30$

$\text{Goods sold by B}=\frac{80}{100}\times 30=24$

Step 4: Calculate the total Selling Price (SP) of the goods sold by Company B.
Given that the goods sold by B are at the rate of Rs. 5 each:

$\text{Total Selling Price (SP)}=24\times 5=\text{Rs.}120$

Step 5: Calculate the Cost Price (CP) of all the goods.
Company B earns a profit of 25%. Using the formula for Selling Price in terms of Cost Price and Profit percentage:

$\text{SP}=\text{CP}\times \left(1+\frac{\text{Profit \%}}{100}\right)$

Substitute the known values into the equation:

$120=\text{CP}\times \left(1+\frac{25}{100}\right)$

$120=\text{CP}\times 1.25$

$\text{CP}=\frac{120}{1.25}=96$

Therefore, the cost price of all the goods is Rs. 96.