All Exams Test series for 1 year @ ₹349 only
Question

If the Moon were farther away from the Earth, the number of full-moon days in a year would be

The correct answer is
fewer with a darker Moon.

The question asks what happens to the number of full-moon days if the Moon were farther from the Earth. Let's analyze the situation:

  1. Understanding Lunar Phases: The phases of the Moon, including the full Moon, occur due to the Moon's orbit around the Earth. The time taken for one complete orbit is the basis for the lunar phase cycle, which averages about 29.5 days, known as the synodic month.
  2. Effect of Increased Distance: If the Moon were farther away from the Earth, its orbital period would increase due to a longer orbital path and gravitational dynamics as per Kepler's third law. This implies that it would take longer to complete one orbit.
  3. Impact on Full-Moon Days: With an increased orbital period, the frequency of full-moon days in a year would decrease because each cycle would take longer than the current average of 29.5 days.
  4. Light Reflection: Furthermore, a farther Moon means that the reflected light reaching Earth would be slightly less, making the full Moon appear darker.
  5. Conclusion: Given these considerations, the correct option is that there would be "fewer with a darker Moon."

Thus, if the Moon were farther away from the Earth, the number of full-moon days in a year would indeed be fewer, and the Moon would appear darker due to reduced brightness from the farther distance.

Was this answer helpful?

Important Questions from Planetary Bodies

  1. The correct sequence of planets in order of increasing surface temperature is:
  2. Atmosphere of planet Mars is almost entirely made up of $\text{CO}_2$. But the surface temperature of Mars is less than that of the Earth because:
  3. Consider two planets A and B with radii $2r$ and $r$, respectively. Let their distances from the Sun be $d$ and $2d$, respectively. The solar constants for A ($F_{\text{SA}}$) and B ($F_{\text{SB}}$) are related by
  4. Consider two planets 'A' and 'B' with the following characteristics. The relationship between $T_1$ and $T_2$ is
    Distance from the SunRadius of the planetIncident Solar flux densityEquivalent temperature
    Planet A$d_1$$r_1$$F_1$$T_1$
    Planet B$d_2 = 4d_1$$r_2 = 2r_1$$F_2$$T_2$
  5. Venus is closer to the Sun than Earth, and therefore solar energy incident on Venus is higher than that on Earth. However, the effective radiating temperature of Venus is lower than that of the Earth, because
Need Expert Advice?

Start Your Preparation with Prepp Mobile App

Download the app from Google Play & App Store
Download the app from Google Play & App Store
Prepp Mobile App