Class 11 Physics: Units & Measurements Mock Test - Exam
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Units and Measurements Mock Test – Class 11 Physics

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Units and Measurements – Progressive Test

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1. A measurement table is given below.

Set Readings for a true value Description
P , , Accurate and precise
Q , , Precise but inaccurate
R , , Scattered readings
S , , Accurate because readings are close together

The row whose description needs repair is

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2. A physical quantity is given by . If , , and , the maximum percentage error in is

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3. The expression is meaningful as a measurement because

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4. A speed is measured as with a maximum uncertainty of . Expressed in , the speed and uncertainty are

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5. A set of repeated observations is finally written as rather than only . This is done to show

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6. A formula is proposed as , where is radius, is density , has dimensions , is speed, and is dimensionless. The values of , , and are

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7. During a scale reading, the eye is placed far to one side of the mark instead of directly above it. The resulting reading error is mainly due to

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8. Two instruments are used to measure the same length whose true value is . Instrument P repeatedly gives , , and . Instrument Q gives , , and . The better comparison is

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9. For a mass-spring system, , where is time period and is mass. The dimensional formula of must be

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10. A claim says, “The value is always larger than , so is longer than .” The flaw in the claim is that it compares

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11. A table compares measurements of different quantities.

Record Measurement Percentage error
P
Q
R
S

The record that needs correction is

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12. A graph is plotted with on the vertical axis and on the horizontal axis, where is time period and is acceleration. The dimension of the slope is

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13. A diameter is measured as with an uncertainty of . A length is measured as with an uncertainty of . The comparison of percentage errors is

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14. In the number , the number of significant figures is

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15. A force is . Since , the force in dyne is

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16. In , is length, is length, and is time. The dimensions of and , respectively, are

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17. A screw gauge has least count . The main scale reading is , and the circular scale reading is . The observed diameter is

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18. A direct measurement method is unsuitable for very large astronomical distances mainly because

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19. A quantity has SI unit . Its value is in SI. If it is expressed using , , , and , its numerical value becomes

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20. The dimensional formula of acceleration follows from . It is

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21. A stopwatch records the start of an event at and the end at . The time interval is

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22. Match the introductory symbols with the quantities they usually represent.

Symbol Quantity
P. 1. Time
Q. 2. Speed
R. 3. Length
S. 4. Mass

The matching that fits the usual notation is

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23. The unit steradian is associated with the measurement of

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24. The least count of an instrument means

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25. A physical quantity is best described as a property that can be

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26. A timing record lists for an interval. In SI base unit form, this is

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27. The group containing only fundamental physical quantities from the usual mechanics starting set is

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28. Four mass readings are , , , and . The mean value is . The absolute deviations are , , , and . The result should be reported as

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29. A data table compares two sets of repeated readings for the same length.

Set Readings
P , ,
Q , ,

The better statement about random scatter is

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30. In multiplication or division of measured quantities, the final result is usually reported with

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31. A wire has diameter . Expressed in metres, this diameter is

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32. A resisting force is written as , where is speed. The dimensions of and , respectively, are

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33. Speed is treated as a derived quantity because it is obtained from

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34. Study the mass-scale records below.

Record Quantity range Convenient unit
P Mass of a textbook
Q Mass of an atom
R Mass of a small fruit
S Weight of a body as force

The row that needs repair is

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35. A cylindrical wire has length , diameter , and mass . Its density is calculated from . The maximum percentage error in is closest to

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36. A thermometer is wrongly calibrated so that every temperature reading is higher than the actual temperature. The best way to reduce this error is to

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37. A passage from a measurement record is given below.

A small current is measured several times with the same ammeter. The readings fluctuate slightly because of tiny changes in contact resistance and pointer position. No constant zero shift is detected.

The most suitable way to report the best estimate is to

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38. A sound source vibrates with frequency . Its time period is

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39. A periodic event repeats times in . Its frequency is

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40. The radius of a circle is measured with a percentage error of . Since its area is , the percentage error in area is

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41. A vernier reading of is to be expressed in . The value is

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42. A measurement record is given below.

A rectangular plate has length and breadth . Its area is calculated from .

The area with maximum percentage error is best reported as

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43. The result of adding and , rounded according to the decimal-place rule, is

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44. A pendulum length is measured as . The time for oscillations is . Using , the maximum percentage error in is closest to

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45. A stopwatch starts from instead of . It shows at the end of a race. The corrected time interval is

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46. Consider the following statements.
I. Length, mass, and time can be used as fundamental quantities in mechanics.
II. Density is derived because it uses mass and volume.
III. Time is derived from speed and length in the basic classification of quantities.
The valid statements are

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47. A total length is made from three measured parts: , , and . The combined length with maximum absolute error is

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48. A vernier callipers reading is formed by adding the main scale reading to

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49. A time interval of is compared with . The second interval is

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50. A graph has velocity on the vertical axis and time on the horizontal axis. The dimension of the slope is

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