Q4 Calculate the surface area of the sphere over which the Sun's power has spread over, when photons emitted from the Sun have traveled from the Sun to the Earth. A =

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**Q4** Calculate the surface area of the sphere over which the Sun’s power has spread over, when photons emitted from the Sun have traveled from the Sun to the Earth.

A = ____________

**Q5** Calculate the intensity of the radiation, emitted by the Sun, that strikes the top of the Earth’s atmosphere.

Iₜₒₚ = _______________

**Q6** What is the radius of Earth? _______________

**Q7** What is the area of the circle of the Sun’s radiation intercepted by the Earth? _______________

**Q8** Employing the relationship between intensity, power and area from equation 6, find the total amount of the Sun’s energy per unit time, or power, that is incident on Earth’s atmosphere. Recall from figure 1-4 that the Earth incepts a circle of the Sun’s radiation, with radius equal to Earth’s radius.

Pₐₜₘₒₛₚₕₑᵣₑ = _________________________
Transcribed Image Text:**Q4** Calculate the surface area of the sphere over which the Sun’s power has spread over, when photons emitted from the Sun have traveled from the Sun to the Earth. A = ____________ **Q5** Calculate the intensity of the radiation, emitted by the Sun, that strikes the top of the Earth’s atmosphere. Iₜₒₚ = _______________ **Q6** What is the radius of Earth? _______________ **Q7** What is the area of the circle of the Sun’s radiation intercepted by the Earth? _______________ **Q8** Employing the relationship between intensity, power and area from equation 6, find the total amount of the Sun’s energy per unit time, or power, that is incident on Earth’s atmosphere. Recall from figure 1-4 that the Earth incepts a circle of the Sun’s radiation, with radius equal to Earth’s radius. Pₐₜₘₒₛₚₕₑᵣₑ = _________________________
**Figure 1-4 Explanation:**

Figure 1-4 illustrates the Sun and the spherical shell of energy that it emits as it travels toward Earth. The diagram shows that the Earth intercepts only a portion of the Sun's power. This interception is due to the limited area of Earth that faces the Sun. In the image, this area is depicted as a small circle on the spherical shell, labeled as “Earth”.

**Graph/Diagram Details:**

- The diagram is hand-drawn and features a large circle representing the spherical shell of energy emitted by the Sun.
- Within this large circle, a smaller circle labeled “Earth” is shown on the right side.
- In the center of the diagram is the Sun, depicted as a small circle with rays emanating from it, labeled “Sun”.
- A dashed line connects the Sun and the Earth, representing the path along which photons travel.

**Educational Activity:**

To deepen understanding, there is an activity titled "Internet Search #4." Students are instructed to conduct a reliable internet search to find the radius of the sphere, which is the distance the photons travel from the Sun to the Earth. This distance is to be filled in as:

\( r_{\text{Sun-Earth}} = \_\_\_\_\_ 150 \text{ million kilometers} \_\_\_\_\_ \)
Transcribed Image Text:**Figure 1-4 Explanation:** Figure 1-4 illustrates the Sun and the spherical shell of energy that it emits as it travels toward Earth. The diagram shows that the Earth intercepts only a portion of the Sun's power. This interception is due to the limited area of Earth that faces the Sun. In the image, this area is depicted as a small circle on the spherical shell, labeled as “Earth”. **Graph/Diagram Details:** - The diagram is hand-drawn and features a large circle representing the spherical shell of energy emitted by the Sun. - Within this large circle, a smaller circle labeled “Earth” is shown on the right side. - In the center of the diagram is the Sun, depicted as a small circle with rays emanating from it, labeled “Sun”. - A dashed line connects the Sun and the Earth, representing the path along which photons travel. **Educational Activity:** To deepen understanding, there is an activity titled "Internet Search #4." Students are instructed to conduct a reliable internet search to find the radius of the sphere, which is the distance the photons travel from the Sun to the Earth. This distance is to be filled in as: \( r_{\text{Sun-Earth}} = \_\_\_\_\_ 150 \text{ million kilometers} \_\_\_\_\_ \)
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