Which statement best explains the pattern that causes people on Earth to see only one side of the moon?

The moon rotates on its axis at the same rate at which it orbits Earth so that the side of the moon that faces Earth remains the same as it orbits.

The moon orbits on its axis at the same rate at which Earth orbits the sun so that the side of the moon that faces Earth remains the same as it orbits.

The moon rotates on its axis at the same rate at which Earth orbits the sun so that the side of the moon that faces Earth remains the same as it orbits.

Answers

Answer 1

The correct answer is A. The moon rotates on its axis at the same rate at which it orbits Earth so that the side of the moon that faces Earth remains the same as it orbits.

Explanation

The moon is the most popular and well-known natural satellite on planet earth, it is a satellite widely studied by humans, they have even walked on the moon. However, from Earth, at night when you see the moon you always see the same face of the moon, which has caused people to wonder why this phenomenon. The answer to this phenomenon is that we always see the same face of the moon because it takes the same time to rotate once on itself as it does to go around the Earth (about 27 days). The result is that the same part of the moon always points towards the earth. According to the above, the correct answer is A. The moon rotates on its axis at the same rate at which it orbits Earth so that the side of the moon that faces Earth remains the same as it orbits.


Related Questions

How are the electric field lines around a positive charge affected when a second positive charge is rear it?


Answers

Answer:they repel

Explanation:

Like charges repels, unlike charges attracts

Alberta is going to have dinner at her grandmother's house, but she is running a bit behind schedule. As she gets onto the highway, she knows that she must exit the highway within 55

min

min

if she is not going to arrive late. Her exit is 43

mi

miHow much time would it take at the posted 60 mph speed?

away.

Answers

Complete Question

Alberta is going to have dinner at her grandmother's house, but she is running a bit behind schedule. As she gets onto the highway, she knows that she must exit the highway within 55 min if she is not going to arrive late. Her exit is 43 mi away. How much time would it take at the posted 60 mph speed?

Answer:

The time it would take at the given speed is  [tex]x = 43.00 \ minutes[/tex]

Explanation:

From the question we are told that

      The time taken to exist the highway is  [tex]t = 55 min[/tex]

      The distance to the exist is  [tex]d = 43\ mi[/tex]

       Alberta speed is [tex]v = 60 mph[/tex]

The time it would take travelling at the given speed is mathematically represented as

        [tex]t_z = \frac{d}{v}[/tex]

  substituting values

        [tex]t_z = \frac{43}{60}[/tex]

        [tex]t_z = 0.71667\ hrs[/tex]

Converting to minutes

         1  hour =  60 minutes

So      0.71667 hours = x minutes

   Therefore

               [tex]x = 0.71667 * 60[/tex]

                [tex]x = 43.00 \ minutes[/tex]

Final answer:

At a speed of 60 mph, it would take Alberta approximately 43 minutes to travel the 43 miles to her grandmother's house, which is within the 55 minutes time frame she has to avoid being late.

Explanation:

To determine how long it will take Alberta to reach her grandmother's house if she travels at a constant speed of 60 mph, we need to use the formula for time which is time = distance ÷ speed. Alberta's exit is 43 miles away and the speed limit is 60 mph.

First, we calculate the time it would take her to travel 43 miles at 60 mph:

Time = Distance ÷ Speed
= 43 miles ÷ 60 mph
= 0.7167 hours

Since time in hours is not always intuitive, let's convert it to minutes by multiplying by 60 (since there are 60 minutes in one hour):

Time in minutes = 0.7167 hours × 60 minutes/hour
= 43 minutes

Thus, it will take Alberta approximately 43 minutes to reach her exit at the posted speed of 60 mph.

Monochromatic light of variable wavelength is incident normally on a thin sheet of plastic film in air. The reflected light is a maximum only for 477.1 nm and 668.0 nm in the visible spectrum.What is the minimum thickness of the film (n=1.58)?

Answers

Answer:

thickness t = 528.433 nm

Explanation:

given data

wavelength λ1 = 477.1 nm

wavelength λ2 = 668.0 nm

n = 1.58

solution

we know for constructive interference condition will be

2 × t × μ = (m1+0.5) × λ1     ....................1

2 × t × μ = (m2+0.5) × λ2     ....................2

so we can say from equation 1 and 2

(m1+0.5) × λ1 = (m2+0.5) × λ2

so

[tex]\frac{\lambda 2}{\lambda 1} = \frac{m1+0.5}{m2+0.5}[/tex]     ..............3

put here value and we get  

[tex]\frac{668.0}{477.1} = \frac{m1+0.5}{m2+0.5}[/tex]  

[tex]\frac{m1+0.5}{m2+0.5}[/tex]   = 1.4

[tex]\frac{m1+0.5}{m2+0.5} = \frac{7}{5}[/tex]   ...................4

so we here from equation 4

m1+0.5  = 7

m1 = 3    .................5

m2+0.5 = 4

m2 = 2    .................6

so now put value in equation  1

2 × t × μ = (m1+0.5) × λ1

2 × t × 1.58 = (3+0.5) ×  477.1

solve it we get

thickness t = 528.433 nm

Final answer:

Using the formula for thin film interference, the minimum thickness of the plastic film that would create a condition of maximum reflection in the visible spectrum is approximately 151 nm.

Explanation:

The question is asking for the minimum thickness of the film for which maximum light is reflected for the provided wavelengths. This is a classic example of thin film interference.

For constructive interference (maximum reflection), the thickness of the film (t) is given by the formula: t = mλ/2n. Here 'm' is the order of the bright fringe, 'λ' is wavelength, and 'n' is the index of refraction.

Considering the first-order maximum, we find the thickness for each wavelength:
t1 = (1)(477.1 x 10^-9 m)/2(1.58) = 1.51 x 10^-7 m (or 151 nm for 477.1 nm light)
t2 = (1)(668.0 x 10^-9 m)/2(1.58) = 2.12 x 10^-7 m (or 212 nm for 668.0 nm light)

Therefore, the minimum thickness of the film that would create a condition of maximum reflection in the visible spectrum is approximately 151 nm.

Learn more about Thin Film Interference here:

https://brainly.com/question/33710977

#SPJ11

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