367632
The radius of the earth and the radius of orbit around the sun are 6371 \(km\) and \(149 \times {10^6}km\) respectively. The order of magnitude of the diameter of the orbit is greater than that of earth by
1 \({10^3}\)
2 \({10^2}\)
3 \({10^4}\)
4 \({10^5}\)
Explanation:
Given, radius of earth, \({R_e} = 6371\,km\) and radius of orbit around the sun, \({R_0} = 149 \times {10^6}km\) The ratio of the diameters of orbit around sun and diameter of earth can be expressed as \(\frac{{{D_{orbit}}}}{{{D_e}}} = \frac{{{R_{orbit}}}}{{{R_e}}} = \frac{{149 \times {{10}^6}}}{{6371}} = 2.34 \times {10^4}\) From above ratio, it can be concluded that the order of magnitude of the diameter of the orbit is greater than that of earth by multiple of \({10^4}\)
MHTCET - 2019
PHXI02:UNITS AND MEASUREMENTS
367633
The numbers 2.745 and 2.735 on rounding off to 3 significant figures will give:
1 2.75 and 2.74
2 2.74 and 2.73
3 2.75 and 2.73
4 2.74 and 2.74
Explanation:
Rounding off 2.745 to 3 significant figures it would be 2.74. Rounding off 2.735 to 3 significant figures it would be 2.74 .
PHXI02:UNITS AND MEASUREMENTS
367634
The radius of a disc is 1.2 \(cm\). What is its area with proper number of significant figures?
1 \(4.5\,c{m^2}\)
2 \(4.521\,c{m^2}\)
3 \(4.52\,c{m^2}\)
4 \(4.5216\,c{m^2}\)
Explanation:
Area of disc \(A = \pi {R^2} = 3.14 \times {(1.2)^2} = 4.5216c{m^2}\) The significant figures in the measurement of radius is 2, so area must have two significant figures. Area \(A = 4.5c{m^2}\)
PHXI02:UNITS AND MEASUREMENTS
367635
The mass and volume of a body are 4.237 \(g\) and \(2.5c{m^3}\) respectively. The density of material of the body in correct significant figures is
367632
The radius of the earth and the radius of orbit around the sun are 6371 \(km\) and \(149 \times {10^6}km\) respectively. The order of magnitude of the diameter of the orbit is greater than that of earth by
1 \({10^3}\)
2 \({10^2}\)
3 \({10^4}\)
4 \({10^5}\)
Explanation:
Given, radius of earth, \({R_e} = 6371\,km\) and radius of orbit around the sun, \({R_0} = 149 \times {10^6}km\) The ratio of the diameters of orbit around sun and diameter of earth can be expressed as \(\frac{{{D_{orbit}}}}{{{D_e}}} = \frac{{{R_{orbit}}}}{{{R_e}}} = \frac{{149 \times {{10}^6}}}{{6371}} = 2.34 \times {10^4}\) From above ratio, it can be concluded that the order of magnitude of the diameter of the orbit is greater than that of earth by multiple of \({10^4}\)
MHTCET - 2019
PHXI02:UNITS AND MEASUREMENTS
367633
The numbers 2.745 and 2.735 on rounding off to 3 significant figures will give:
1 2.75 and 2.74
2 2.74 and 2.73
3 2.75 and 2.73
4 2.74 and 2.74
Explanation:
Rounding off 2.745 to 3 significant figures it would be 2.74. Rounding off 2.735 to 3 significant figures it would be 2.74 .
PHXI02:UNITS AND MEASUREMENTS
367634
The radius of a disc is 1.2 \(cm\). What is its area with proper number of significant figures?
1 \(4.5\,c{m^2}\)
2 \(4.521\,c{m^2}\)
3 \(4.52\,c{m^2}\)
4 \(4.5216\,c{m^2}\)
Explanation:
Area of disc \(A = \pi {R^2} = 3.14 \times {(1.2)^2} = 4.5216c{m^2}\) The significant figures in the measurement of radius is 2, so area must have two significant figures. Area \(A = 4.5c{m^2}\)
PHXI02:UNITS AND MEASUREMENTS
367635
The mass and volume of a body are 4.237 \(g\) and \(2.5c{m^3}\) respectively. The density of material of the body in correct significant figures is
367632
The radius of the earth and the radius of orbit around the sun are 6371 \(km\) and \(149 \times {10^6}km\) respectively. The order of magnitude of the diameter of the orbit is greater than that of earth by
1 \({10^3}\)
2 \({10^2}\)
3 \({10^4}\)
4 \({10^5}\)
Explanation:
Given, radius of earth, \({R_e} = 6371\,km\) and radius of orbit around the sun, \({R_0} = 149 \times {10^6}km\) The ratio of the diameters of orbit around sun and diameter of earth can be expressed as \(\frac{{{D_{orbit}}}}{{{D_e}}} = \frac{{{R_{orbit}}}}{{{R_e}}} = \frac{{149 \times {{10}^6}}}{{6371}} = 2.34 \times {10^4}\) From above ratio, it can be concluded that the order of magnitude of the diameter of the orbit is greater than that of earth by multiple of \({10^4}\)
MHTCET - 2019
PHXI02:UNITS AND MEASUREMENTS
367633
The numbers 2.745 and 2.735 on rounding off to 3 significant figures will give:
1 2.75 and 2.74
2 2.74 and 2.73
3 2.75 and 2.73
4 2.74 and 2.74
Explanation:
Rounding off 2.745 to 3 significant figures it would be 2.74. Rounding off 2.735 to 3 significant figures it would be 2.74 .
PHXI02:UNITS AND MEASUREMENTS
367634
The radius of a disc is 1.2 \(cm\). What is its area with proper number of significant figures?
1 \(4.5\,c{m^2}\)
2 \(4.521\,c{m^2}\)
3 \(4.52\,c{m^2}\)
4 \(4.5216\,c{m^2}\)
Explanation:
Area of disc \(A = \pi {R^2} = 3.14 \times {(1.2)^2} = 4.5216c{m^2}\) The significant figures in the measurement of radius is 2, so area must have two significant figures. Area \(A = 4.5c{m^2}\)
PHXI02:UNITS AND MEASUREMENTS
367635
The mass and volume of a body are 4.237 \(g\) and \(2.5c{m^3}\) respectively. The density of material of the body in correct significant figures is
367632
The radius of the earth and the radius of orbit around the sun are 6371 \(km\) and \(149 \times {10^6}km\) respectively. The order of magnitude of the diameter of the orbit is greater than that of earth by
1 \({10^3}\)
2 \({10^2}\)
3 \({10^4}\)
4 \({10^5}\)
Explanation:
Given, radius of earth, \({R_e} = 6371\,km\) and radius of orbit around the sun, \({R_0} = 149 \times {10^6}km\) The ratio of the diameters of orbit around sun and diameter of earth can be expressed as \(\frac{{{D_{orbit}}}}{{{D_e}}} = \frac{{{R_{orbit}}}}{{{R_e}}} = \frac{{149 \times {{10}^6}}}{{6371}} = 2.34 \times {10^4}\) From above ratio, it can be concluded that the order of magnitude of the diameter of the orbit is greater than that of earth by multiple of \({10^4}\)
MHTCET - 2019
PHXI02:UNITS AND MEASUREMENTS
367633
The numbers 2.745 and 2.735 on rounding off to 3 significant figures will give:
1 2.75 and 2.74
2 2.74 and 2.73
3 2.75 and 2.73
4 2.74 and 2.74
Explanation:
Rounding off 2.745 to 3 significant figures it would be 2.74. Rounding off 2.735 to 3 significant figures it would be 2.74 .
PHXI02:UNITS AND MEASUREMENTS
367634
The radius of a disc is 1.2 \(cm\). What is its area with proper number of significant figures?
1 \(4.5\,c{m^2}\)
2 \(4.521\,c{m^2}\)
3 \(4.52\,c{m^2}\)
4 \(4.5216\,c{m^2}\)
Explanation:
Area of disc \(A = \pi {R^2} = 3.14 \times {(1.2)^2} = 4.5216c{m^2}\) The significant figures in the measurement of radius is 2, so area must have two significant figures. Area \(A = 4.5c{m^2}\)
PHXI02:UNITS AND MEASUREMENTS
367635
The mass and volume of a body are 4.237 \(g\) and \(2.5c{m^3}\) respectively. The density of material of the body in correct significant figures is
367632
The radius of the earth and the radius of orbit around the sun are 6371 \(km\) and \(149 \times {10^6}km\) respectively. The order of magnitude of the diameter of the orbit is greater than that of earth by
1 \({10^3}\)
2 \({10^2}\)
3 \({10^4}\)
4 \({10^5}\)
Explanation:
Given, radius of earth, \({R_e} = 6371\,km\) and radius of orbit around the sun, \({R_0} = 149 \times {10^6}km\) The ratio of the diameters of orbit around sun and diameter of earth can be expressed as \(\frac{{{D_{orbit}}}}{{{D_e}}} = \frac{{{R_{orbit}}}}{{{R_e}}} = \frac{{149 \times {{10}^6}}}{{6371}} = 2.34 \times {10^4}\) From above ratio, it can be concluded that the order of magnitude of the diameter of the orbit is greater than that of earth by multiple of \({10^4}\)
MHTCET - 2019
PHXI02:UNITS AND MEASUREMENTS
367633
The numbers 2.745 and 2.735 on rounding off to 3 significant figures will give:
1 2.75 and 2.74
2 2.74 and 2.73
3 2.75 and 2.73
4 2.74 and 2.74
Explanation:
Rounding off 2.745 to 3 significant figures it would be 2.74. Rounding off 2.735 to 3 significant figures it would be 2.74 .
PHXI02:UNITS AND MEASUREMENTS
367634
The radius of a disc is 1.2 \(cm\). What is its area with proper number of significant figures?
1 \(4.5\,c{m^2}\)
2 \(4.521\,c{m^2}\)
3 \(4.52\,c{m^2}\)
4 \(4.5216\,c{m^2}\)
Explanation:
Area of disc \(A = \pi {R^2} = 3.14 \times {(1.2)^2} = 4.5216c{m^2}\) The significant figures in the measurement of radius is 2, so area must have two significant figures. Area \(A = 4.5c{m^2}\)
PHXI02:UNITS AND MEASUREMENTS
367635
The mass and volume of a body are 4.237 \(g\) and \(2.5c{m^3}\) respectively. The density of material of the body in correct significant figures is
