1 RBTS PAPER(PHYSICS)
1 RBTS PAPER

160575 When \(C, R\) and \(L\) represent general identity, then dimensions of \(C^2 R L\) are:

1 \(\left[M^0 L^0 T^3 A^0\right]\)
2 \([\mathrm{MLTA}]\)
3 None of these
4 \(\left[M L^2 T^{-3} A^2\right]\)
1 RBTS PAPER

160576 The area of acceleration time graph gives :

1 Displacment
2 Distance
3 Velocity
4 Change in velocity
1 RBTS PAPER

160565 Measurement of a physical quantity is essentially the

1 process of comparing with a standard using an instrument
2 process of observing the physical quantity
3 process of taking readings on an instrument
4 process of subdividing the physical quantity
1 RBTS PAPER

160566 A verner callipers has \(1 \mathbf{~ m m}\) marks on the main scale. It has \(\mathbf{2 0}\) equal divisons on the vernier scale which match with 16 main scale divisions. For this vernier callipers, the least count is :

1 \(0.02 \mathrm{~mm}\)
2 \(0.05 \mathrm{~mm}\)
3 \(0.1 \mathrm{~mm}\)
4 \(0.2 \mathrm{~mm}\)
1 RBTS PAPER

160567 In an experiment four quantities \(a, b, c\) and \(d\) are measured with percentage error \(1 \%, 2 \%, 3 \%\) and \(4 \%\) respectively. Quantity \(P\) is calculated as follows:
\(P=\frac{a^3 b^2}{c d}\)
\(\%\) error in \(\mathbf{P}\) is

1 \(14 \%\)
2 \(10 \%\)
3 \(4 \%\)
4 \(7 \%\)
1 RBTS PAPER

160575 When \(C, R\) and \(L\) represent general identity, then dimensions of \(C^2 R L\) are:

1 \(\left[M^0 L^0 T^3 A^0\right]\)
2 \([\mathrm{MLTA}]\)
3 None of these
4 \(\left[M L^2 T^{-3} A^2\right]\)
1 RBTS PAPER

160576 The area of acceleration time graph gives :

1 Displacment
2 Distance
3 Velocity
4 Change in velocity
1 RBTS PAPER

160565 Measurement of a physical quantity is essentially the

1 process of comparing with a standard using an instrument
2 process of observing the physical quantity
3 process of taking readings on an instrument
4 process of subdividing the physical quantity
1 RBTS PAPER

160566 A verner callipers has \(1 \mathbf{~ m m}\) marks on the main scale. It has \(\mathbf{2 0}\) equal divisons on the vernier scale which match with 16 main scale divisions. For this vernier callipers, the least count is :

1 \(0.02 \mathrm{~mm}\)
2 \(0.05 \mathrm{~mm}\)
3 \(0.1 \mathrm{~mm}\)
4 \(0.2 \mathrm{~mm}\)
1 RBTS PAPER

160567 In an experiment four quantities \(a, b, c\) and \(d\) are measured with percentage error \(1 \%, 2 \%, 3 \%\) and \(4 \%\) respectively. Quantity \(P\) is calculated as follows:
\(P=\frac{a^3 b^2}{c d}\)
\(\%\) error in \(\mathbf{P}\) is

1 \(14 \%\)
2 \(10 \%\)
3 \(4 \%\)
4 \(7 \%\)
1 RBTS PAPER

160575 When \(C, R\) and \(L\) represent general identity, then dimensions of \(C^2 R L\) are:

1 \(\left[M^0 L^0 T^3 A^0\right]\)
2 \([\mathrm{MLTA}]\)
3 None of these
4 \(\left[M L^2 T^{-3} A^2\right]\)
1 RBTS PAPER

160576 The area of acceleration time graph gives :

1 Displacment
2 Distance
3 Velocity
4 Change in velocity
1 RBTS PAPER

160565 Measurement of a physical quantity is essentially the

1 process of comparing with a standard using an instrument
2 process of observing the physical quantity
3 process of taking readings on an instrument
4 process of subdividing the physical quantity
1 RBTS PAPER

160566 A verner callipers has \(1 \mathbf{~ m m}\) marks on the main scale. It has \(\mathbf{2 0}\) equal divisons on the vernier scale which match with 16 main scale divisions. For this vernier callipers, the least count is :

1 \(0.02 \mathrm{~mm}\)
2 \(0.05 \mathrm{~mm}\)
3 \(0.1 \mathrm{~mm}\)
4 \(0.2 \mathrm{~mm}\)
1 RBTS PAPER

160567 In an experiment four quantities \(a, b, c\) and \(d\) are measured with percentage error \(1 \%, 2 \%, 3 \%\) and \(4 \%\) respectively. Quantity \(P\) is calculated as follows:
\(P=\frac{a^3 b^2}{c d}\)
\(\%\) error in \(\mathbf{P}\) is

1 \(14 \%\)
2 \(10 \%\)
3 \(4 \%\)
4 \(7 \%\)
1 RBTS PAPER

160575 When \(C, R\) and \(L\) represent general identity, then dimensions of \(C^2 R L\) are:

1 \(\left[M^0 L^0 T^3 A^0\right]\)
2 \([\mathrm{MLTA}]\)
3 None of these
4 \(\left[M L^2 T^{-3} A^2\right]\)
1 RBTS PAPER

160576 The area of acceleration time graph gives :

1 Displacment
2 Distance
3 Velocity
4 Change in velocity
1 RBTS PAPER

160565 Measurement of a physical quantity is essentially the

1 process of comparing with a standard using an instrument
2 process of observing the physical quantity
3 process of taking readings on an instrument
4 process of subdividing the physical quantity
1 RBTS PAPER

160566 A verner callipers has \(1 \mathbf{~ m m}\) marks on the main scale. It has \(\mathbf{2 0}\) equal divisons on the vernier scale which match with 16 main scale divisions. For this vernier callipers, the least count is :

1 \(0.02 \mathrm{~mm}\)
2 \(0.05 \mathrm{~mm}\)
3 \(0.1 \mathrm{~mm}\)
4 \(0.2 \mathrm{~mm}\)
1 RBTS PAPER

160567 In an experiment four quantities \(a, b, c\) and \(d\) are measured with percentage error \(1 \%, 2 \%, 3 \%\) and \(4 \%\) respectively. Quantity \(P\) is calculated as follows:
\(P=\frac{a^3 b^2}{c d}\)
\(\%\) error in \(\mathbf{P}\) is

1 \(14 \%\)
2 \(10 \%\)
3 \(4 \%\)
4 \(7 \%\)
1 RBTS PAPER

160575 When \(C, R\) and \(L\) represent general identity, then dimensions of \(C^2 R L\) are:

1 \(\left[M^0 L^0 T^3 A^0\right]\)
2 \([\mathrm{MLTA}]\)
3 None of these
4 \(\left[M L^2 T^{-3} A^2\right]\)
1 RBTS PAPER

160576 The area of acceleration time graph gives :

1 Displacment
2 Distance
3 Velocity
4 Change in velocity
1 RBTS PAPER

160565 Measurement of a physical quantity is essentially the

1 process of comparing with a standard using an instrument
2 process of observing the physical quantity
3 process of taking readings on an instrument
4 process of subdividing the physical quantity
1 RBTS PAPER

160566 A verner callipers has \(1 \mathbf{~ m m}\) marks on the main scale. It has \(\mathbf{2 0}\) equal divisons on the vernier scale which match with 16 main scale divisions. For this vernier callipers, the least count is :

1 \(0.02 \mathrm{~mm}\)
2 \(0.05 \mathrm{~mm}\)
3 \(0.1 \mathrm{~mm}\)
4 \(0.2 \mathrm{~mm}\)
1 RBTS PAPER

160567 In an experiment four quantities \(a, b, c\) and \(d\) are measured with percentage error \(1 \%, 2 \%, 3 \%\) and \(4 \%\) respectively. Quantity \(P\) is calculated as follows:
\(P=\frac{a^3 b^2}{c d}\)
\(\%\) error in \(\mathbf{P}\) is

1 \(14 \%\)
2 \(10 \%\)
3 \(4 \%\)
4 \(7 \%\)