Significant Figures: Rules and How to Count Them

Chemistry · Some Basic Concepts Of Chemistry · NEET

Significant figures are all the digits in a number that we know for sure, plus one last digit that is a bit uncertain. To count them: every non-zero digit counts, zeros before the first non-zero digit do NOT count, zeros between numbers DO count, and zeros at the end count only if there is a decimal point. Memory hook: "Zeros in the MIDDLE always count; zeros in FRONT never count; zeros at the END count only if a dot is present."
Counting Significant FiguresLeading zeros0.0052front zeros NOT counted= 2 sig figsSandwich zeros2.005middle zeros ALWAYS count= 4 sig figsTrailing zeros0.200end zeros count IF a dot= 3 sig figsRule: non-zero digits always count; zeros depend on their position
The three zero types decide the count: leading (front) zeros are never significant, sandwich (middle) zeros are always significant, and trailing (end) zeros are significant only when a decimal point is present.

Your doubts, answered

Which zeros count and which do not? I keep getting confused.

Split zeros into three types. (1) Leading zeros (in front, like 0.005) never count - they only show where the decimal is, so 0.005 has 1 significant figure. (2) Sandwich zeros (between non-zero digits, like 2.005) always count - so 2.005 has 4 significant figures. (3) Trailing zeros (at the end, like 0.200) count ONLY if there is a decimal point - so 0.200 has 3 significant figures. This 3-type split fixes most mistakes.

How many significant figures does 100 have?

Just '100' with no decimal point has only 1 significant figure, because trailing zeros with no decimal are not counted. But 100. (with a dot) has 3, and 100.0 has 4. This is confusing, so NCERT says write it in scientific notation: 1 x 10^2 means 1 sig fig, 1.0 x 10^2 means 2, and 1.00 x 10^2 means 3. Scientific notation removes all doubt.

Why does 0.0052 have only 2 significant figures and not 4?

The two zeros in front (0.00...) are leading zeros. They do not measure anything; they only push the decimal point to the correct place. So they do not count. Only the 5 and the 2 are real measured digits, giving 2 significant figures. Remember: front zeros are just 'decimal placeholders', never significant.

Do numbers written in scientific notation have special rules?

No, it is actually easier. In scientific notation like 4.01 x 10^2, EVERY digit before the power of 10 is significant. So 4.01 x 10^2 has 3 significant figures and 8.256 x 10^-3 has 4. The x 10^n part never affects the count. This is why NEET-level students prefer scientific notation - it makes counting simple.

How many significant figures do counted objects like '20 eggs' have?

Exact counted numbers (like 2 balls or 20 eggs) and defined constants have INFINITE significant figures. You can write 20 = 20.000000... forever. This matters in NEET calculations: when a number comes from counting or from a definition, it never limits your significant figures in a final answer.

Why do significant figures matter for NEET at all?

NEET numerical questions in physical chemistry (density, molarity, atomic mass) expect answers with the correct number of significant figures. Writing too many or too few digits can make your answer not match the given option. Knowing these rules also helps you round off correctly in the next step, so you pick the exact option NTA wants.

⚠️ The NEET trap
Thinking 0.200 g and 100 both have the same rule, so students count 100 as having 3 significant figures.
0.200 has 3 sig figs because trailing zeros AFTER a decimal count. But plain 100 (no decimal) has only 1 sig fig because trailing zeros with NO decimal point do not count.
🧠 Trailing zero = significant ONLY if a decimal point is somewhere in the number. No dot at the end means the end zeros are 'silent'.

Real NEET questions

ReNEET 2026

The numbers 17.0145 and 21.0235 were rounded to three figures after the decimal point. The resulting numbers, respectively, are:

A · 17.014 and 21.023
B · 17.015 and 21.023
C · 17.014 and 21.024
D · 17.015 and 21.024
Solution: When the digit to be dropped is exactly 5 (with nothing meaningful after it), use the even-odd rule: if the digit before the 5 is even, keep it the same; if odd, raise it by one. For 17.0145, the digit before 5 is 4 (even), so it stays 4, giving 17.014. For 21.0235, the digit before 5 is 3 (odd), so it becomes 4, giving 21.024. Correct answer: 17.014 and 21.024, option C. This directly uses significant-figure rounding rules.

Solved Some Basic Concepts Of Chemistry NEET PYQs

Try the real previous-year questions from this chapter — each with the answer and a full solution.

See all 20 Some Basic Concepts Of Chemistry NEET PYQs ›
Next concept: How to Round Off Numbers in Chemistry (Significant Figures)Keep learning — 2 minFeeling ready? Solve the Some Basic Concepts Of Chemistry NEET PYQs ›Or practice on your phone — get the free MedicNEET app ›

Frequently asked

What are significant figures in simple words?

They are the meaningful digits in a measured number - the digits we are sure about plus one last digit that is a little uncertain. For example, in 11.2 mL, the 11 is certain and the 2 is the uncertain digit, giving 3 significant figures.

How many significant figures does 2.005 have?

It has 4. All non-zero digits (2 and 5) count, and the two zeros between them are sandwich zeros that always count.

Are leading zeros significant?

No. Zeros before the first non-zero digit (like the zeros in 0.0052) are never significant. They only fix the position of the decimal point. So 0.0052 has 2 significant figures.

How do I show that 100 has 3 significant figures?

Write it as 100. with a decimal point, or better, as 1.00 x 10^2 in scientific notation. Plain 100 has only 1 significant figure.

How many significant figures does an exact counted number have?

Infinite. Counted objects like 20 eggs and defined values have unlimited significant figures, so they never limit the precision of your final answer.