Skip to content
Free shipping above ₹499
Oakspine Press

Calculation tricks for SSC GD

SSC GD gives you about 45 seconds per question across the whole paper, so calculation speed matters. A few simple tricks, like multiplying by 5, 11 and 25, squaring numbers ending in 5, quick percentages and checking answers, can save several minutes.

13 Oct 2026 5 min read

यह गाइड हिंदी में पढ़ें →
In this guide
  1. First, memorise the basics
  2. Multiplication tricks
  3. Division tricks
  4. Quick percentages
  5. Checking your answer
  6. Solved examples
  7. Common mistakes
  8. A daily 10-minute drill
  9. Practice set
  10. What to do next

The SSC GD computer-based exam has 80 questions in 60 minutes, with no separate time limit for each section (as reported for recent cycles; check the latest notification). That is about 45 seconds a question on average. Reasoning and GK questions often take less, which leaves a little extra for maths, but not much.

In that time, the method is rarely the problem. The arithmetic is. A candidate who multiplies 36 × 25 in their head in three seconds has time to check the answer. One who does long multiplication on the rough sheet does not. The tricks below are simple, reliable, and quick to learn.

First, memorise the basics

  • Tables up to 20.
  • Squares up to 30 and cubes up to 15. See squares and square roots.
  • Fraction–percentage values (table below).

Ten minutes a day for two weeks is enough. Everything else in this post builds on these.

Fraction%Fraction%
1/250%1/812.5%
1/333⅓%3/837.5%
1/425%1/911 1/9%
1/520%1/1010%
1/616⅔%1/128⅓%
1/714 2/7%1/205%

Multiplication tricks

Multiply byDo thisExample
5× 10, then halve64 × 5 = 640 ÷ 2 = 320
25× 100, then ÷ 436 × 25 = 3,600 ÷ 4 = 900
9× 10, then subtract the number47 × 9 = 470 − 47 = 423
99× 100, then subtract the number68 × 99 = 6,800 − 68 = 6,732
11 (two-digit)Put the digit sum in the middle23 × 11 = 2 (5) 3 = 253

For × 11, carry if the middle sum is 10 or more: 57 × 11 → 5 (12) 7 → 627.

Squaring numbers ending in 5

Multiply the first digit by the next number and write 25 after it: 55² → 5 × 6 = 30 → 3,025.

Two numbers near 100

Find how far each is below 100. Subtract one gap from the other number for the first two digits. Multiply the gaps for the last two digits.

  • 96 × 98: gaps 4 and 2. 96 − 2 = 94. 4 × 2 = 08. Answer 9,408.

Same distance either side

(a + b)(a − b) = a² − b². So 104 × 96 = 100² − 4² = 10,000 − 16 = 9,984.

Division tricks

  • ÷ 5: multiply by 2 and divide by 10. 135 ÷ 5 = 270 ÷ 10 = 27.
  • ÷ 25: multiply by 4 and divide by 100. 350 ÷ 25 = 1,400 ÷ 100 = 14.
  • ÷ 8 is half of half of half: 480 ÷ 8 → 240 → 120 → 60.

Quick percentages

  • 10%: move the decimal one place left. 10% of 370 = 37.
  • 5%: half of 10%. 18.5.
  • 1%: move the decimal two places. 3.7.
  • 15% = 10% + 5% = 37 + 18.5 = 55.5.
  • Swap trick: x% of y = y% of x. So 16% of 25 = 25% of 16 = 4.

Checking your answer

Estimate. 49 × 21 is about 50 × 20 = 1,000. If you get 10,290, something is wrong (the exact answer is 1,029).

Last digit. The last digit of a product depends only on the last digits: 37 × 24 must end in 8, because 7 × 4 = 28. Any option ending in another digit is wrong.

Digit sum (casting out nines). Add the digits of each number until one digit remains. The digit sum of a product equals the digit sum of the product of the digit sums.

Solved examples

Example 1. What is 12.5% of 480?

  1. 12.5% = 1/8.
  2. 480 ÷ 8 = 60.

Example 2. 25 notebooks cost ₹36 each. Find the total.

  1. 36 × 25 = 3,600 ÷ 4.
  2. = ₹900.

Example 3. Find 98 × 97.

  1. Gaps from 100: 2 and 3.
  2. 98 − 3 = 95. 2 × 3 = 06.
  3. Answer: 9,506.

Example 4. Which option is 234 × 56: (a) 13,014 (b) 13,104 (c) 13,114 (d) 12,904?

  1. All end in 4, so the last-digit check does not help.
  2. Digit sums: 234 → 9; 56 → 11 → 2. 9 × 2 = 18 → 9.
  3. Option digit sums: (a) 9, (b) 9, (c) 10 → 1, (d) 16 → 7. So (c) and (d) are out.
  4. To choose between (a) and (b), split: 234 × 56 = 234 × 50 + 234 × 6 = 11,700 + 1,404 = 13,104.
  5. Answer: (b) 13,104.

Example 5. Find 15% of 640 in your head.

  1. 10% = 64. 5% = 32.
  2. 15% = 96.

Common mistakes

MistakeCorrect way
Using the × 11 trick without carryingIf the middle sum is 10 or more, carry 1
Writing 98 × 96 as 948 instead of 9,408The gap product always takes two places (08)
Trusting a trick without a checkEstimate every answer once
Learning twenty tricks and using noneMaster five and use them daily

A daily 10-minute drill

MinutesDrill
0–310 multiplications using the tricks above
3–610 squares or cubes from memory
6–1010 quick percentages and fraction values

Practice set

  1. 48 × 5
  2. 44 × 25
  3. 36 × 11
  4. 85²
  5. 15% of 240
  6. 37.5% of 640
  7. 97 × 95
  8. 68 × 99

Answers:

  1. 480 ÷ 2 = 240.
  2. 4,400 ÷ 4 = 1,100.
  3. 3 (9) 6 = 396.
  4. 8 × 9 = 72, then 25: 7,225.
  5. 24 + 12 = 36.
  6. 37.5% = 3/8. 640 ÷ 8 × 3 = 240.
  7. Gaps 3 and 5. 97 − 5 = 92; 3 × 5 = 15. 9,215.
  8. 6,800 − 68 = 6,732.

What to do next

  • Learn the fraction–percentage table this week.
  • Run the 10-minute drill every day for three weeks.
  • In each mock, check two answers by last digit or estimation.
  • Apply the tricks inside percentage questions, where they save the most time.

A note on dates and numbers. Exam patterns, vacancies and schedules change from year to year. Always confirm the current details in the latest notification on the Staff Selection Commission website .

Get the next SSC GD guide by email

New guides every week. No spam, unsubscribe any time.