This is for my AP human Geography class (Question 4)

The author’s purpose in this passage is most likely to D. argue in favor of the practice of slavery in certain circumstances.

The goal or objective of a writer is their motivation for writing. An author may want to mock a condition, inform the reader, persuade the reader, or amuse the reader. Being a slave, who is unable to leave the duty they are performing for an enslaver and who is treated as the enslaver's property, is both the state and the condition of being an enslaved person.

Typically, slavery involves the enslaved individual being forced to work and having their location or place of residence determined by the enslaver. Many historical instances of slavery took place as a result of criminal activity, debt, or military loss; other types of slavery were established along demographic lines, such as race.

In conclusion, the author’s purpose in this passage is most likely to argue in favor of the practice of slavery in certain circumstances.

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Answer:

The answer is K though? Let me elaborate

Explanation:

We know that the area of a circle with radius k is A = πk^2.

Let's draw a square inside the circle, such that the corners of the square touch the circle. We can do this by drawing a line from the center of the circle to one of its points, and then drawing a perpendicular line to split that line in half. This creates a right triangle with sides k, k, and hypotenuse √2k.

Now we can use the Pythagorean theorem to find the length of one side of the square:

a^2 + b^2 = c^2

k^2 + k^2 = (√2k)^2

2k^2 = 2k^2

Therefore, the length of one side of the square is a = b = k.

The diagonal of the square can be found using the Pythagorean theorem:

d^2 = a^2 + b^2

d^2 = k^2 + k^2

d^2 = 2k^2

d = √2k

The area of the square is:

A = a^2

A = k^2

So we have a square with a diagonal of √2k and an area of k^2. To show that this square has an area that is half the area of the circle, we can find the area of the circle and divide by 2:

A(circle) = πk^2

A(square) = k^2

A(circle)/A(square) = (πk^2)/(k^2) = π

So the area of the square is π times smaller than the area of the circle. Therefore, there must be a square that has a diagonal with a length between k and 2k and an area that is half the area of the circle.

Answer:

no ans ok bro but I will be asking to teacher

The altitude of the North celestial pole for an observer that is located on the Earth's equator is: c) 0 degrees.

Altitude is also referred to as an elevation and it can be defined as the vertical distance (height) above a natural satellite or the surface of planet Earth such as land or sea level.

This ultimately implies that, an altitude refers to the vertical height (elevation) of an object or physical body above a particular location or planetary reference plane such as land or sea level on Earth.

In this context, we can logically deduce that an altitude is the angular height of an object or physical body away from the horizon, which is 0 degrees of the North celestial pole, for an observer that is located on the Earth's equator

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