Units and MeasurementsNEET MCQs with solutions
Units and Measurements is the starting chapter of NEET Physics. It covers SI units, dimensional analysis, significant figures, errors in measurement and dimensional formulas. NEET tests dimensional analysis for deriving relations, checking equation validity and converting units — quick-scoring if you know the dimensions of common quantities.
- Class
- 11 Physics
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- 24 questions
- In the RankUp app
- 476 questions
- ELITE questions
- 159
- NCERT topics
- 13
Practise 24 questions
Tap an option to check it. Questions from every NCERT topic in this chapter, from easy to hard.
Q1Mixed Revision
A quantity is measured as (25.0 ± 0.2) cm. The percentage error is:
Not quite — the answer is D.
Percentage error = (ΔA/A) × 100 = (0.2/25.0) × 100 = 0.8%. Option A (0.20%) is the trap for using the raw error value 0.2 directly as percentage without dividing by the measured value. Option B (0.40%) arises from halving the measured value incorrectly.
Q2Accuracy, Precision and Types of Errors
Which term refers to the closeness of a measured value to the true value?
Not quite — the answer is A.
Accuracy means closeness to the true value. Precision means repeatability of readings. Least count is the smallest measurable value; sensitivity is the smallest detectable change. These are four distinct instrument properties.
Q3Grand Test
Which of the following pairs of physical quantities have the same dimensional formula?
Not quite — the answer is B.
Pressure = [ML⁻¹T⁻²]; Energy density = Energy/Volume = [ML⁻¹T⁻²]. Both match. Force [MLT⁻²] differs from Impulse [MLT⁻¹]. Power [ML²T⁻³] differs from Torque [ML²T⁻²].
Q4Applications of Dimensional Analysis
Which of the following is the most fundamental application of dimensional analysis for verifying physical laws?
Not quite — the answer is C.
The primary purpose of dimensional analysis is to verify dimensional homogeneity — every term in a physical equation must have identical dimensions. Unit conversion (D) is secondary; without homogeneity no equation can be physically valid.
Q5Introduction & Need for Measurement
Which of the following is the primary purpose of measurement in Physics?
Not quite — the answer is B.
Measurement is comparing an unknown quantity with a predefined standard unit. Speed of calculation and equation derivation depend on measurement but are not its primary purpose.
Q6The International System of Units (SI Units)
Which organization is responsible for maintaining the International System of Units (SI)?
Not quite — the answer is C.
The CGPM (Conférence Générale des Poids et Mesures) is the international body that establishes and updates the SI system. UNESCO, WHO, and IAEA serve entirely different mandates and have no role in defining units.
Q7Measurement of Length
Which instrument is most suitable for measuring the diameter of a thin wire accurately?
Not quite — the answer is D.
A screw gauge has the smallest least count (~0.01 mm) among common instruments and is preferred for thin wire diameter. A vernier caliper (LC ~0.1 mm) suits larger dimensions such as cylinder outer diameters. Metre scale (1 mm) is far too coarse.
Q8Significant Figures
Which of the following best defines significant figures in a measured quantity?
Not quite — the answer is B.
Significant figures include all certain digits plus the first uncertain digit. Leading zeros only locate the decimal point and are excluded. Captive zeros, trailing zeros after the decimal, and all non-zero digits are included.
Q9Dimensions and Dimensional Analysis
Which of the following best defines the dimensions of a physical quantity?
Not quite — the answer is B.
Dimensions express how a physical quantity depends on the fundamental base quantities — e.g. velocity = [LT⁻¹]. Numerical value and unit are concepts separate from dimensions.
Q10Measurement of Mass
Which instrument is commonly used in school laboratories to measure the mass of an object accurately?
Not quite — the answer is D.
A physical balance compares unknown mass against standard masses and is the standard school laboratory instrument. A spring balance measures weight (force), a measuring cylinder measures volume, and an analytical balance is a specialised instrument used in advanced labs, not typical school settings.
Q11Measurement of Time
The SI base unit of time is:
Not quite — the answer is D.
The second (s) is the SI base unit of time. Minute (60 s), hour (3600 s), and day (86400 s) are accepted for practical use but are not SI base units.
Q12Fundamental and Derived Units
Which of the following is an SI fundamental (base) unit?
Not quite — the answer is C.
Metre (m) is one of the seven SI base units. Newton (kg·m·s⁻²), joule (kg·m²·s⁻²), and watt (kg·m²·s⁻³) are all derived units formed from combinations of base units.
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Get RankUp on Google PlayQ13Rounding Off Rules
According to NCERT, if the digit to be dropped is less than 5, the retained digit is:
Not quite — the answer is A.
If the discarded digit is less than 5, the retained digit stays unchanged. The dropped portion is less than half a unit in the last retained place, so no correction is needed.
Q14Introduction & Need for Measurement
A physical law states F = ma. For this law to be experimentally verified, which of the following is strictly necessary?
Not quite — the answer is C.
Experimental verification requires numerical data from measurements. Mathematical proof or dimensional consistency alone cannot substitute for measured values in confirming a law.
Q15Introduction & Need for Measurement
Which of the following is an example of a derived physical quantity?
Not quite — the answer is C.
Speed = distance/time, derived from two base quantities. Mass, length, and time are all SI base quantities and cannot be derived from simpler physical quantities.
Q16Introduction & Need for Measurement
Which of the following statements about measurement are correct? I. Every measurement has a numerical value. II. Every measurement must have a unit. III. A numerical value without a unit has no physical meaning in most cases. IV. All physical quantities are dimensionless.
Not quite — the answer is D.
Statements I, II, III are correct. Statement IV is false — most physical quantities have dimensions; only ratios like refractive index or strain are dimensionless exceptions.
Q17Introduction & Need for Measurement
Which of the following correctly defines a "unit" in the context of measurement?
Not quite — the answer is A.
A unit is a defined, fixed magnitude of a quantity that serves as a reference for comparison. The numerical value and instrument are separate components of the measurement process.
Q18Introduction & Need for Measurement
A student writes the length of a table as 2.5. What is incorrect about this measurement?
Not quite — the answer is B.
A physical quantity requires both a number and a unit. Without a unit, the standard of comparison is absent, making the measurement physically meaningless.
Q19Introduction & Need for Measurement
A rope is measured as 12.4 m. Which part alone constitutes the complete physical quantity?
Not quite — the answer is C.
A physical quantity is fully specified only when both numerical value and unit are present together. Neither the number nor the unit alone is sufficient.
Q20Introduction & Need for Measurement
A rod is measured as 125 cm. Its length expressed in metres is:
Not quite — the answer is D.
Using 1 m = 100 cm: 125 cm = 125/100 = 1.25 m. Dividing by 1000 gives 0.125 m — this is the trap of confusing the cm-to-m conversion with the mm-to-m conversion.
Q21Introduction & Need for Measurement
All of the following statements about measurement are correct EXCEPT:
Not quite — the answer is A.
No measurement can be perfectly exact — every measurement retains some irreducible uncertainty from instrument limitations and technique. Reducing error is possible; eliminating it is not.
Q22Introduction & Need for Measurement
Which of the following statements about the SI system is NOT correct?
Not quite — the answer is B.
SI base units are defined independently, not derived from other units — that is precisely what makes them "base" units. Derived units (like newton or pascal) are formed from base units, not the reverse.
Q23Introduction & Need for Measurement
A laboratory records mass = 2 kg and time = 5 s for an object. Which quantity can be directly calculated from these two measurements alone?
Not quite — the answer is D.
Velocity needs length, force needs acceleration (requiring length), and density needs volume. With only mass and time, none of the listed quantities can be determined.
Q24Introduction & Need for Measurement
Which statement best explains why SI units are internationally accepted?
Not quite — the answer is D.
International standardisation allows scientists globally to compare, reproduce, and communicate results consistently. Standard units do not eliminate errors but provide the universal reference needed for valid comparison.
ELITE question · AIR under 50 level
This chapter has 159 ELITE questions for students aiming at the very top. They are only in the app.
Unlock ELITE questions in the appKey Dimensions & Concepts
Quick revision: most questions in this chapter test these facts.
| Quantity | Dimensional Formula |
|---|---|
| Force | [MLT⁻²] |
| Work / Energy | [ML²T⁻²] |
| Pressure | [ML⁻¹T⁻²] |
| Power | [ML²T⁻³] |
| Gravitational constant G | [M⁻¹L³T⁻²] |
| Planck's constant h | [ML²T⁻¹] |
What the app covers in this chapter
476 questions in total, each with a detailed explanation.
| Mixed Revision | 58 |
| Accuracy, Precision and Types of Errors | 55 |
| Grand Test | 54 |
| Applications of Dimensional Analysis | 40 |
| Introduction & Need for Measurement | 39 |
| The International System of Units (SI Units) | 39 |
| Measurement of Length | 39 |
| Significant Figures | 37 |
| Dimensions and Dimensional Analysis | 37 |
| Measurement of Mass | 20 |
| Measurement of Time | 20 |
| Fundamental and Derived Units | 19 |
| Rounding Off Rules | 19 |
Questions students ask
Is Units and Measurements important for NEET?
Yes — dimensional analysis questions appear almost every year. They are formula-based and quick to solve if you know the dimensional formulas of common physical quantities.
Which topics should I revise first?
Master the dimensional formulas of all common quantities, how to use dimensional analysis to check equations and derive relations, significant figures rules, and types of errors (absolute, relative, percentage).
How many questions from this chapter are on RankUp?
The RankUp app has 476 questions on Units and Measurements, including 159 ELITE questions. Every question has a detailed explanation.
