Comprehension

Answer the questions based on the following information, which gives data about certain coffee producers in India.

Production in '000 tonnesCapacity Utilisation (%)Sales ('000 tonnes)Total Sales Value (Rs. in crores)
Brooke Bond2.9776.52.5531.15
Nestle2.4871.22.0326.75
Lipton1.6464.81.2615.25
MAC1.5459.351.4717.45
Total (Including Others)11.661.310.67132.8
Question: 1

What is the maximum production capacity (in '000 tonnes) of Lipton for coffee?

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Capacity utilisation is production divided by capacity, so capacity = production / utilisation.
Updated On: Nov 5, 2026
  • 2.24
  • 2.85
  • 2.53
  • 2.07
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The Correct Option is C

Solution and Explanation

Step 1: Read the table for Lipton:
Production \(= 1.64\) thousand tonnes at capacity utilisation \(64.8\%\).

Step 2: Use the definition:
Capacity utilisation \(= \dfrac{\text{production}}{\text{capacity}}\), so capacity \(= \dfrac{1.64}{0.648}\).

Step 3: Compute:
\(\dfrac{1.64}{0.648} \approx 2.531\) thousand tonnes, which is 2.53.

Final Answer:
The correct option is (3): 2.53.
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Question: 2

Which company out of the four companies mentioned above has the maximum unutilised capacity (in '000 tonnes)?

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Unutilised capacity = capacity minus production = production / utilisation minus production. Compute it for each company.
Updated On: Nov 5, 2026
  • Lipton
  • MAC
  • Brooke Bond
  • Nestle
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The Correct Option is B

Solution and Explanation

Step 1: Read the data:
The table gives, for each company, the production (in '000 tonnes) and the capacity utilisation (%): Brooke Bond \(2.97\) and \(76.5\%\); Nestle \(2.48\) and \(71.2\%\); Lipton \(1.64\) and \(64.8\%\); MAC \(1.54\) and \(59.35\%\).

Step 2: Capacity and unutilised capacity:
Capacity \(= \dfrac{\text{production}}{\text{utilisation}}\); unutilised \(= \text{capacity} - \text{production}\).
Brooke Bond: \(\dfrac{2.97}{0.765} = 3.882\); unutilised \(= 0.912\).
Nestle: \(\dfrac{2.48}{0.712} = 3.483\); unutilised \(= 1.003\).
Lipton: \(\dfrac{1.64}{0.648} = 2.531\); unutilised \(= 0.891\).
MAC: \(\dfrac{1.54}{0.5935} = 2.595\); unutilised \(= 1.055\).

Step 3: Compare:
The largest value is \(1.055\) thousand tonnes, for MAC.

Final Answer:
The correct option is (2): MAC.
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Question: 3

What is the approximate total production capacity (in '000 tonnes) for coffee in India?

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Capacity utilisation tells you what part of the capacity was actually used, so capacity = production divided by utilisation. Use the 'Total (Including Others)' row.
Updated On: Nov 5, 2026
  • 18
  • 20
  • 18.9
  • Data insufficient
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The Correct Option is C

Solution and Explanation

Step 1: Link capacity, production and utilisation:
Capacity utilisation (%) = (Production / Capacity) × 100, so Capacity = Production / (Utilisation/100).

Step 2: Read the total row:
For all coffee producers in India (including others), production = 11.6 thousand tonnes and capacity utilisation = 61.3%.

Step 3: Compute the capacity:
Capacity = 11.6 / 0.613 = 18.92, which is about 18.9 thousand tonnes.

Step 4: Check the options:
The total row already gives both numbers we need, so the data is sufficient (option 4 is wrong). 18.92 is closest to 18.9; 18 and 20 are further away.

Final Answer:
The correct option is (3): 18.9
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Question: 4

The highest price for coffee per kilogram is for

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Price per kg = Total sales value / Total sales quantity.
Updated On: Jul 30, 2026
  • Nestle
  • MAC
  • Lipton
  • Data insufficient
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The Correct Option is A

Solution and Explanation

Price per kg = (Sales value in Rs. crores) / (Sales in '000 tonnes). Convert '000 tonnes to kg: multiply by $10^6$. Nestle = $26.75 \text{ cr} / 2.03$ '000 t $\approx$ highest among four.
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Question: 5

What percentage of the total market share (by sales value) is controlled by 'others'?

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Market share = (Company sales / Total sales) $\times 100$.
Updated On: Jul 2, 2026
  • 60%
  • 32%
  • 67%
  • insufficient data
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The Correct Option is B

Solution and Explanation

Total sales value = 132.80 cr. Sum of four companies = $31.15 + 26.75 + 15.25 + 17.45 = 90.6$. 'Other' = 132.80 - 90.6 = 42.2. Percentage = $(42.2 / 132.8) \times 100 \approx 31.8% \approx 32%$.
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