How to Solve Caselet Data Interpretation Step by Step?

Caselet Data Interpretation presents numerical information in a paragraph instead of a ready-made chart or table. You must extract the data, organise it, and apply arithmetic, percentage, ratio or average formulas to answer the questions. This page explains the calculation method, common formulas, useful shortcuts and solved caselet-based examples.

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What is Caselet Data Interpretation?

Caselet Data Interpretation is the analysis of numerical data given in a descriptive paragraph or story. The required values are identified from the caselet and used to solve questions involving totals, differences, ratios, percentages, averages and comparisons.

First convert the paragraph into a small table or list. Then identify the required quantities and apply the relevant operation. For example, if a shop sells 120 pens at ₹10 each and 80 notebooks at ₹25 each, total revenue is (120 × 10) + (80 × 25) = ₹3,200.

Caselet Data Interpretation Video Lessons

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Caselet Data Interpretation: Reading Paragraphs

Learn how to read caselet data, identify relevant information, and extract numerical details from paragraph-based problems for accurate data interpretation.

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Caselet Data Interpretation Formula & Tricks

Important Formulas

Percentage
Percentage = (Part ÷ Whole) × 100

Use this when the caselet asks for one quantity as a percentage of the total or another reference quantity.

Percentage change
Percentage change = [(New value − Original value) ÷ Original value] × 100

A positive result indicates an increase, while a negative result indicates a decrease.

Average
Average = Sum of observations ÷ Number of observations

Add all relevant values and divide by their count.

Ratio
Ratio of A to B = A ÷ B

Write the ratio as A:B and reduce both terms by their greatest common divisor.

Revenue or total cost
Total amount = Quantity × Rate

For multiple items, calculate each quantity-rate product and add the products.

Reverse percentage
Original after r% increase = Final ÷ (1 + r/100); Original after r% decrease = Final ÷ (1 − r/100)

The original value is obtained by dividing the final value by the applicable multiplier.

Quick Tricks

Convert the paragraph into a data grid

Write each category in one row and each quantity in a separate column. This prevents values belonging to different categories from being mixed.

Example: If a caselet gives employees and salaries for three departments, create columns for department, employees, salary per employee and total salary.
Calculate common totals once

If several questions use the same total, find it before solving individual questions. Keep units unchanged until the final comparison.

Example: For 120, 150 and 180 units, calculate the total 450 once before finding each department's percentage.
Use fractions for common percentages

Convert familiar percentages into fractions to reduce calculation time: 25% = 1/4, 20% = 1/5, 12.5% = 1/8 and 33⅓% = 1/3.

Example: 25% of 640 = 640 ÷ 4 = 160.
Check units before comparing

Convert quantities to the same unit before addition, subtraction or ratio calculation. For example, convert thousands into actual numbers or litres into millilitres when required.

Example: 2.5 thousand + 750 = 2,500 + 750 = 3,250.

Caselet Data Interpretation Concepts

Extracting data from a caselet

Read the caselet once for context and again to record every numerical value with its category and unit.

Mark words such as total, remaining, increased, decreased, each, per person and respectively. A number may represent a quantity, rate, percentage or total, so its associated phrase must be recorded. Arrange the information in rows before calculating.

Example: If a paragraph states that Department A has 40 workers earning ₹20,000 each, record workers = 40, salary per worker = ₹20,000 and salary total = 40 × 20,000.

Finding totals and subtotals

A total is found by adding values of the same type, while a subtotal is the sum for a specified group.

Do not add unlike quantities such as units and rupees. For a category with quantity q and rate p, the amount is q × p. The grand total is the sum of all category amounts.

Example: Products A and B sell 120 and 80 units at ₹10 and ₹25 each. Their amounts are ₹1,200 and ₹2,000, so total revenue is ₹3,200.

Percentage and percentage-change questions

For a percentage question, divide the required part by the correct whole and multiply by 100.

The denominator changes with the wording. The share of A in the total uses A ÷ total, while the percentage increase from A to B uses (B − A) ÷ A. The original value is the denominator for percentage change.

Example: If sales rise from 240 to 300, the increase is 60 and the percentage increase is (60 ÷ 240) × 100 = 25%.

Ratios and comparisons

A ratio compares two quantities of the same kind after they are expressed in the same units.

For A = 84 and B = 126, the ratio A:B is 84:126 = 2:3 after division by 42. A difference gives an absolute comparison, whereas a ratio or percentage gives a relative comparison.

Example: If boys and girls in a class are 72 and 48, their ratio is 72:48 = 3:2, and the difference is 24.

Multi-step caselet calculations

Multi-step questions require the result of one operation as the input for the next operation.

Follow the order stated in the caselet. For a discount followed by tax, calculate the discounted price first and apply tax to that price. For a total followed by a percentage allocation, find the total before calculating each share.

Example: A product priced at ₹1,000 receives a 10% discount and then 5% tax on the discounted price. Final price = 1,000 × 0.90 × 1.05 = ₹945.

Caselet Data Interpretation Data Table

Use the structured data below while following the explanation and examples.

Source data for a caselet example

A shop records the units sold and selling price per unit for four products.

Product Units sold Selling price per unit (₹)
A 120 10
B 80 25
C 150 12
D 50 30

Note: Revenue by product is found by multiplying units sold by selling price per unit.

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Quick Revision Notes

Caselet Data Interpretation Revision Points

Use these rules while converting and solving paragraph-based data.

  • Convert the paragraph into a table before performing calculations.
  • Record every value with its category and unit.
  • Total amount = Quantity × Rate.
  • Percentage = (Part ÷ Whole) × 100.
  • Percentage change uses the original value as the denominator.
  • Average = Sum of observations ÷ Number of observations.
  • Reduce ratios only after converting quantities to the same units.
  • After an r% increase, Original = Final ÷ (1 + r/100). After an r% decrease, Original = Final ÷ (1 − r/100).

Caselet Data Interpretation FAQs

How is a caselet different from a table-based DI set?

A caselet gives the data in paragraph form, so the solver must extract and organise it. In table-based DI, the values are already arranged in rows and columns.

What is the formula for percentage in Caselet Data Interpretation?

Percentage = (Required part ÷ Relevant whole) × 100. For example, 45 out of 180 is (45 ÷ 180) × 100 = 25%.

How do you calculate total revenue from a caselet?

Multiply the quantity of each product by its price and add the results. For 120 units at ₹10 and 80 units at ₹25, revenue = ₹1,200 + ₹2,000 = ₹3,200.

How is percentage increase calculated when values change from 240 to 300?

Increase = 300 − 240 = 60. Percentage increase = (60 ÷ 240) × 100 = 25%.

What is the original value if a final value follows a 20% increase?

Original value = Final value ÷ 1.20. Thus, if the final value is 600, the original value is 600 ÷ 1.20 = 500.

How do you find the average of values extracted from a caselet?

Add the values and divide by their number. The average of 24, 30 and 36 is (24 + 30 + 36) ÷ 3 = 30.

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