
n highly competitive exams like IPM (Integrated Program in Management) and CUET (Common University Entrance Test), every second counts. Whether you are solving quantitative aptitude questions or interpreting data sets, speed and accuracy can make the difference between clearing the cutoff and falling behind. This is where Vedic Mathematics comes into play.
Vedic math, an ancient system of mathematical techniques, offers time-saving shortcuts and mental calculation tricks that can help students tackle the quantitative sections of IPM and CUET more efficiently. Instead of relying solely on long traditional methods, Vedic techniques allow you to solve complex calculations in seconds.
In this blog, we will cover:
Both IPM Aptitude Test and CUET General Test have sections that require:
Time is limited, and the margin for error is small. If you spend too long calculating basic operations, you risk missing easier questions later. Vedic math helps by:
At Career Launcher South Ex, students are trained in these techniques alongside regular problem-solving drills. Combining conceptual clarity with mental math tricks helps students perform at their peak.
Vedic math is built on 16 sutras (aphorisms) derived from ancient Indian texts. While all are valuable, some are especially powerful for IPM and CUET aspirants. Let’s explore a few key sutras and how they apply.
Used for finding squares of numbers ending in 5. Example: 35235^2352 Take 3 (the preceding digit), multiply by (3+1): 3×4=123 \times 4 = 123×4=12 Append 25: 1225
You save precious time compared to multiplying 35×3535 \times 3535×35 manually.
Used for quick multiplication when numbers are near a base like 10, 100, 1000. Example: 97×9697 \times 9697×96 Base: 100 97 is 3 less than 100; 96 is 4 less than 100 Subtract crosswise: 97−4=9397 - 4 = 9397−4=93 Multiply deficits: 3×4=123 \times 4 = 123×4=12 Answer: 9312
Instead of long multiplication, this takes seconds.
For multiplying any two numbers directly without breaking into lengthy steps. Example: 23×1423 \times 1423×14 Multiply: 2×12 \times 12×1 (vertical) = 2 Crosswise: 2×4+3×1=8+3=112 \times 4 + 3 \times 1 = 8 + 3 = 112×4+3×1=8+3=11 (carry 1) Vertical: 3×4=123 \times 4 = 123×4=12 (add carry) Answer: 322
Such tricks are extremely useful in speed tests.
Helps in solving ratio, proportion, and percentage problems mentally.
Useful for solving linear equations efficiently.
Topics like percentages, profit & loss, time-speed-distance, and averages often involve quick calculations.
Even reasoning problems sometimes require calculations. Fast arithmetic ensures you don’t waste time.
Let’s see how Vedic math reduces effort:
Example 1: Square of 75 7×8=567 \times 8 = 567×8=56, append 25 → 5625
Example 2: Multiplication near 100 104×106104 \times 106104×106 Base: 100 Add crosswise: 104+6=110104 + 6 = 110104+6=110 Multiply surpluses: 4×6=244 \times 6 = 244×6=24 Answer: 11024
Example 3: Percentage Calculation Find 12% of 450 10% = 45; 2% = 9 Total: 54 (no calculator required)
These are only a few examples of how you can save time using mental math.
Many students wonder: “How do I integrate these tricks into my preparation?” Here’s a structured plan:
Vedic math doesn’t just help in exams; it enhances overall numerical intelligence.
For IPM aspirants who later enter management education, and CUET aspirants pursuing multiple disciplines, this foundation is invaluable.
At Career Launcher South Ex, students are guided through:
The blend of traditional learning + Vedic math shortcuts gives aspirants an edge.
In competitive exams like IPM and CUET, time management and accuracy define success. Vedic Mathematics is a secret weapon that allows you to handle complex calculations mentally, saving precious seconds for tougher questions.
Start small, pick one or two sutras, and integrate them into your practice routine. Over time, you’ll see a dramatic improvement in your calculation speed and confidence.
If you want structured guidance with Vedic math and complete IPM/CUET preparation, explore programs at Career Launcher South Ex. With expert mentors, comprehensive study plans, and speed-building drills, you can turn your preparation into a winning strategy.