Units And Measurements CBSE Questions & Answers
Units And Measurements
This is Physics Class 11 Units and Measurements CBSE Questions & Answers. There are 15 questions in this test with each question having around four answer choices.
Questions & Answers
1
Physical quantities are
- Aquantities such as pounds, dollars and rupees
- Bquantities such as kilos, pounds and gallons
- Cquantities such as degrees, radians and steradians
- Dquantities such as length, mass, time, electric current, thermodynamic temperature, amount of substance, and luminous intensityCorrect
2
Measurement of a physical quantity is essentially the
- Aprocess of observing the physical quantity
- Bprocess of comparing with a standard using an instrumentCorrect
- Cprocess of taking readings on an instrument
- Dprocess of subdividing the physical quantity
3
Fundamental or base quantities are arbitrary. In SI system these are
- Alength, mass, time, electric current, thermodynamic temperature, amount of substance, and luminous intensityCorrect
- Bas length, mass, time, electric charge, thermodynamic temperature, amount of substance, and luminous intensity
- Clength, force, time, electric current, thermodynamic temperature, amount of substance, and luminous intensity
- Dlength, mass, force, electric current, thermodynamic temperature, amount of substance, and luminous intensity
4
Unit for a fundamental physical quantity is
- Athe smallest measurable value of the physical quantity
- Bdefined as best of various reference standards
- Cdefined as average various reference standards
- Dreference standard for the physical quantityCorrect
5
In SI system the fundamental units are
- Ameter, Newton, second, ampere, Kelvin, mole and candela
- Bmeter, kilogram, second, ampere, Kelvin, mole and lux
- Cmeter, kilogram, second, coulomb, Kelvin, mole and candela
- Dmeter, kilogram, second, ampere, Kelvin, mole and candelaCorrect
6
Derived units
- Aare units of physical quantity that cannot be expressed as multiples of fundamental physical quantities
- Bare units of physical quantity that can be expressed as a combination of fundamental physical quantitiesCorrect
- Care units of physical quantity that can be expressed as multiples of fundamental physical quantities
- Dare units of physical quantity that cannot be expressed as a combination of fundamental physical quantities
7
Joule is the SI unit of
- AworkCorrect
- Bforce
- Cacceleration
- Dpower
8
Newton is the SI unit of
- AforceCorrect
- Bacceleration
- Cpower
- Dwork
9
The least count of any measuring equipment is
- ANone of these
- Bthe smallest range in any instrument
- Cthe smallest reading on the instrument
- Dthe smallest quantity that can be measured using that instrumentCorrect
10
Resolution is
- Aa measure of the systematic errors
- BNone of these
- Ca measure of the bias in the instrument
- Dthe smallest amount of input signal change that the instrument can detect reliablyCorrect
11
If \(\theta \) is the parallax angle of a planet at a distance 'D', when observed from two different positions on the Earth, separated by distance 'b', the expression for 'D' is
- A\({b \over \theta }\)Correct
- B\({{2b} \over \theta }\)
- C\({\theta \over {2b}}\)
- D\({\theta \over b}\)
12
Absolute error of the measurement is
- Athe difference between two individual measurements and their mean
- Bthe difference between the individual measurement and the true value of the quantity squared.
- Cthe difference between the individual measurement and the true value of the quantityCorrect
- Dthe difference between the individual measurement and the true value of the quantity cubed.
13
The arithmetic mean of all the absolute errors \(\Delta {{\rm{a}}_{{\rm{mean}}}}\) is given by
- A\({\rm{2}}\Delta {{\rm{a}}_{{\rm{mean}}}} = {\rm{ }}\left( {\left| {\Delta {{\rm{a}}_{\rm{1}}}} \right| + \left| {\Delta {{\rm{a}}_{\rm{2}}}} \right| + \left| {\Delta {{\rm{a}}_{\rm{3}}}} \right| + ... + {\rm{ }}|\Delta {{\rm{a}}_{\rm{n}}}|} \right)/{\rm{n}}\)
- B\(\Delta {{\rm{a}}_{{\rm{mean}}}} = {\rm{ }}\left( {\left| {\Delta {{\rm{a}}_{\rm{1}}}} \right| + \left| {\Delta {{\rm{a}}_{\rm{2}}}} \right| + \left| {\Delta {{\rm{a}}_{\rm{3}}}} \right| + ... + {\rm{ }}|\Delta {{\rm{a}}_{\rm{n}}}|} \right)\)
- C\(\Delta {{\rm{a}}_{{\rm{mean}}}} = {\rm{ 2}}\left( {\left| {\Delta {{\rm{a}}_{\rm{1}}}} \right| + \left| {\Delta {{\rm{a}}_{\rm{2}}}} \right| + \left| {\Delta {{\rm{a}}_{\rm{3}}}} \right| + ... + {\rm{ }}|\Delta {{\rm{a}}_{\rm{n}}}|} \right)/{\rm{n}}\)
- D\(\Delta {{\rm{a}}_{{\rm{mean}}}} = {\rm{ }}\left( {\left| {\Delta {{\rm{a}}_{\rm{1}}}} \right| + \left| {\Delta {{\rm{a}}_{\rm{2}}}} \right| + \left| {\Delta {{\rm{a}}_{\rm{3}}}} \right| + ... + {\rm{ }}|\Delta {{\rm{a}}_{\rm{n}}}|} \right)/{\rm{n}}\)Correct
14
The relative error is given by
- A\(Relativeerror = {{\Delta {a_{mean}}} \over {{a_{mean}}}}\)Correct
- B\(Relativeerror = {{2\Delta {a_{mean}}} \over {{a_{mean}}}}\)
- C\(Relativeerror = {{\Delta {a_{mean}}} \over {2{a_{mean}}}}\)
- D\(Relativeerror = {{\Delta {a_{mean}}} \over {1.2{a_{mean}}}}\)
15
Percentage error δa is given by
- A\(\delta {\rm{a }} = {\rm{ }}\left( {\Delta {{\rm{a}}_{{\rm{mean}}}}/{{\rm{a}}_{{\rm{mean}}}}} \right)\) 200\(\% \)
- B\(\delta {\rm{a }} = {\rm{ }}\left( {\Delta {{\rm{a}}_{{\rm{mean}}}}/{{\rm{a}}_{{\rm{mean}}}}} \right)\)70\(\% \)
- C\(\delta {\rm{a }} = {\rm{ }}\left( {\Delta {{\rm{a}}_{{\rm{mean}}}}/{{\rm{a}}_{{\rm{mean}}}}} \right)\)100\(\% \)Correct
- D\(\delta {\rm{a }} = {\rm{ }}\left( {\Delta {{\rm{a}}_{{\rm{mean}}}}/{{\rm{a}}_{{\rm{mean}}}}} \right)\) 80\(\% \)