Introduction
Many SSLC students handle formulas well during revision but hesitate when they face long, text-based questions. Breaking down word problems requires a different skill set. Students must read the situation, understand the story, and decide which mathematical idea the question is pointing toward.
Parents often say,
“My child knows the chapter but gets confused when the question has too many lines.”
In most cases, the struggle is not with the maths but with interpreting the information and recognising what the question is really asking.
This blog explains how students can learn to slow down, identify what the question actually asks, and choose the right method. A few SSLC-level examples are included, with full solutions that show the hidden reasoning behind each step.
1. Start by Understanding the Situation
The first reading of a word problem should be for the story, not the numbers. Most SSLC problems hide the chapter idea inside real-life language.
Example 1
“A company reduces the price of a product by 20% and then increases the new price by 25%. Find the overall percentage change compared to the original price.”
What often goes wrong
Students subtract 20 and add 25, assume the net effect is +5%, and move on.
But both percentages apply to different bases.
This is why reading the situation properly matters.
Solution
Let original price = ₹100 (simple base value).
- 20% of 100 = 20
New price = 100 – 20 = ₹80 - Now increase by 25%, but the 25% applies to ₹80, not ₹100.
25% of 80 = 20
New price = 80 + 20 = ₹100
Final price = ₹100 = original price
Overall change = 0%
Hidden trick
When two percentage operations happen back-to-back, always check which base each percentage applies to. A small substitution (like ₹100) removes confusion instantly.
2. Identify the Mathematical Theme Before Calculating
Many SSLC problems wrap the real concept inside a story. Recognising the chapter saves half the time.
Example 2
“A train travels 360 km at a uniform speed. If the speed had been 15 km/h more, the journey would have taken 1 hour less. Find the original speed.”
Recognise the theme
This is not only about speed; it tests:
- Time = Distance / Speed
- Formation of an equation
- Logical comparison of two scenarios
Solution
Let original speed = x km/h.
Time taken = 360 / x
New speed = x + 15
New time = 360 / (x + 15)
Given:
Original time – new time = 1
So,
360/x – 360/(x+15) = 1
Solving:
360[(x+15) – x] = x(x+15)
360 × 15 = x² + 15x
5400 = x² + 15x
x² + 15x – 5400 = 0
Factorising:
(x + 75)(x – 60) = 0
x = 60 km/h (valid speed)
Original speed = 60 km/h
Hidden trick
When two scenarios are compared, form the equation using the difference in time rather than calculating each one separately. It keeps the equation manageable.
3. Separate the Question Into Three Parts
A simple structure helps students avoid rushing:
- What is given?
- What is required?
- What links the data together?
This is especially helpful when questions have unnecessary details.
Example 3
“A shopkeeper sells a watch at a 10% discount and still gains 8%. If the cost price is ₹1,500, find the marked price.”
Organise the information
Given:
- Discount = 10%
- Profit = 8%
- Cost price = ₹1,500
Required: marked price
Solution
Selling price = cost price + 8% of cost price
= 1500 + 120 = ₹1,620
This selling price is after giving a 10% discount.
So,
90% of marked price = 1,620
Marked price = 1,620 × (100/90)
= ₹1,800
Hidden trick
In commercial maths, always find the selling price first when both discount and profit appear together. It avoids circular calculations.
4. Use Diagrams for Geometry or Trigonometry Word Problems
SSLC problems often hide the shape information inside sentences. Drawing a quick labelled sketch turns the paragraph into a clear picture.
Example 4
“From the top of a tower, the angle of depression to a point 40 m from the base is 30°. Find the height of the tower.”
Solution
Draw a right triangle:
Base = 40 m
Angle at the top = 30°
Height = h
tan 30° = h / 40
1/√3 = h / 40
h = 40 / √3
≈ 23.1 m
Hidden trick
The angle of depression is equal to the angle of elevation from the ground point. This avoids confusion about where to place the angle.
Final Thoughts
Word problems in SSLC maths test the ability to interpret, organise, and connect ideas.
Once students learn to pause, identify the concept, and use short logical steps, long questions lose their pressure.
At TRICEF Lingo, these skills are taught steadily through guided examples, clear sketches, and step-by-step reasoning.
Parents can explore the SSLC maths program to see how we help students build confidence in decoding and solving real exam-style questions.