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olga2289 [7]
3 years ago
9

99 POINTS + BRAIN describe how the phases of the moon depend on the positions of Earth and the moon.

SAT
2 answers:
Aleksandr [31]3 years ago
4 0

The Moon’s position depends on its position relative to Earth. This means that the way we see the Moon from Earth is a product of the Moon’s position. The different phases we see are actually not from Earth’s shadow cast like many people think. The Moon reflects the Sun’s light. The sun is always illuminating one side of the Moon, but sometimes we can only see the side that is unlit. The positions then come into play because as the Moon moves along in its orbit, the sunlight falls differently on it. This is why we see different shapes, like a thin crescent.

lapo4ka [179]3 years ago
3 0

answer the moon positisons at earth because the moon is closer to the earth

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Answer:

Hours Wages = $7.5 / Hour

Since we do not know the tips , let us assume it is x

Carmen Worked 24 hours

Total amount she earned = (24*7.5) + x = 250

180 + x = 250

x = 250-180 = 70

Carmen should earn tips more than $ 70 in 24 hours in order her to receive more than $250 in that week

Explanation:

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4 years ago
A student places a set of books with a force of 25 n on a lab table with a force of 150 n. What is the normal force pushing upwa
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The normal force acting on the legs of the table is 175 N

The weight of the books is the force exerted by the books on the table, and it is given as:

W =25N

The force exerted by the table is given as:

F = 150N

The parameters above imply that:

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So, the normal force acting on the legs of the table is calculated as follows:

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Substitute known values

F_N = 150N + 25N

F_N = 175N

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Answer:

30

We'll be using the 5 numbers in your question.

In order to solve this problem, we need to know what range is.

The range is the spread of your data from the <u>lowest</u> to the <u>highest</u> value.

In order to find the range, we need to order the values from least to greatest.

Note: No picture of the stem-and-leaf plot is given in the question.

From least to greatest:

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Next, find the maximum and the minimum values.

Minimum: 2

Maximum: 32

Lastly, subtract the maximum and the minimum:

32-2=30.

Your range is 30.

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