For each of the following scenarios, refer to Figure 1.4 and Table 1.2 to determine which metric prefix on the meter is most appropriate for each of the following scenarios. (a) You want to tabulate the mean distance from the Sun for each planet in the solar system. (b) You want to compare the sizes of some common viruses to design a mechanical filter capable of blocking the pathogenic ones. (c) You want to list the diameters of all the elements on the periodic table. (d) You want to list the distances to all the stars that have now received any radio broadcasts sent from Earth 10 years ago. 1.2 Units and Standards
For each of the following scenarios, refer to Figure 1.4 and Table 1.2 to determine which metric prefix on the meter is most appropriate for each of the following scenarios. (a) You want to tabulate the mean distance from the Sun for each planet in the solar system. (b) You want to compare the sizes of some common viruses to design a mechanical filter capable of blocking the pathogenic ones. (c) You want to list the diameters of all the elements on the periodic table. (d) You want to list the distances to all the stars that have now received any radio broadcasts sent from Earth 10 years ago. 1.2 Units and Standards
For each of the following scenarios, refer to Figure 1.4 and Table 1.2 to determine which metric prefix on the meter is most appropriate for each of the following scenarios. (a) You want to tabulate the mean distance from the Sun for each planet in the solar system. (b) You want to compare the sizes of some common viruses to design a mechanical filter capable of blocking the pathogenic ones. (c) You want to list the diameters of all the elements on the periodic table. (d) You want to list the distances to all the stars that have now received any radio broadcasts sent from Earth 10 years ago.
19. Mount Everest, Earth's highest mountain above sea level, has a peak of 8849 m above sea level. Assume
that sea level defines the height of Earth's surface.
(re
= 6.38 × 106 m, ME =
5.98 × 1024 kg, G = 6.67 × 10
-11
Nm²/kg²)
a. Calculate the strength of Earth's gravitational field at a point at the peak of Mount Everest.
b. What is the ratio of the strength of Earth's gravitational field at a point 644416m below the surface of
the Earth to a point at the top of Mount Everest?
C.
A tourist watching the sunrise on top of Mount Everest observes a satellite orbiting Earth at an altitude
3580 km above his position. Determine the speed of the satellite.
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