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A Journey through Space - Phases of the Moon

Grade 6CBSE

Review the key concepts, formulae, and examples before starting your quiz.

🔑Concepts

The Moon is Earth's only natural satellite. It is a non-luminous body, meaning it does not produce its own light; it reflects light from the Sun.

The changing shapes of the visible bright part of the Moon as seen from the Earth are called the Phases of the Moon.

The sequence of phases depends on the relative positions of the Sun, Moon, and Earth. One complete cycle of phases takes approximately 29.529.5 days.

New Moon (Amavasya): This occurs when the Moon is positioned between the Earth and the Sun. The side facing Earth is dark.

Full Moon (Purnima): This occurs when the Earth is between the Sun and the Moon. The entire side facing Earth is illuminated.

Waxing: The period during which the illuminated portion of the Moon visible from Earth increases (from New Moon to Full Moon).

Waning: The period during which the illuminated portion decreases (from Full Moon to New Moon).

Gibbous Moon: When the visible illuminated part is greater than a semi-circle but less than a full circle.

Crescent Moon: When the visible illuminated part is less than a semi-circle.

📐Formulae

Lunar Cycle (Synodic Month)29.5 days\text{Lunar Cycle (Synodic Month)} \approx 29.5 \text{ days}

Sidereal Month (Revolution Period)27.3 days\text{Sidereal Month (Revolution Period)} \approx 27.3 \text{ days}

Illumination Percentage at Full Moon=100%\text{Illumination Percentage at Full Moon} = 100\%

Illumination Percentage at New Moon=0%\text{Illumination Percentage at New Moon} = 0\%

💡Examples

Problem 1:

If a Full Moon is observed on the 1st1^{st} of October, on which approximate date will the New Moon occur in the same month?

Solution:

The New Moon will occur approximately on October 15th15^{th} or 16th16^{th}.

Explanation:

The time interval between a Full Moon and the subsequent New Moon is roughly half of the total lunar cycle. Since the total cycle is 29.5\approx 29.5 days, the half-cycle is 29.5214.75\frac{29.5}{2} \approx 14.75 days. Adding 1515 days to the 1st1^{st} gives the 16th16^{th}.

Problem 2:

Why do we always see the same side of the Moon from Earth?

Solution:

This is due to Synchronous Rotation.

Explanation:

The Moon takes the same amount of time to complete one rotation on its axis as it takes to complete one revolution around the Earth, which is approximately 27.327.3 days. Because these two periods are equal (Trotation=TrevolutionT_{rotation} = T_{revolution}), the same hemisphere always faces the Earth.