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Oksanka [162]
1 year ago
14

Black Americans in Flight, a mural honoring several

Mathematics
1 answer:
ozzi1 year ago
7 0

Black Americans in Flight, a mural honoring several aviation pioneers, also commemorates the 1992 spaceflight of astronaut Mae Jemison.

<h3>Who is Mae Jemison?</h3>

Mae Carol Jemison, an American engineer, physician, and former NASA astronaut, was born on October 17, 1956. When she worked as a mission specialist on the Space Shuttle Endeavour, she became the first black woman to visit space. Jemison entered the NASA astronaut corps in 1987 and was chosen to fly on the STS-47 mission, which took place from September 12–20, 1992. During this mission, she orbited the Earth for almost eight days.

Jemison became the first African American woman in space on September 12, 1992, along with six other astronauts travelling on board the Endeavour for mission STS47. Jemison has won numerous prizes and been given honorary doctorates in honour of her achievements.

To learn more about mae jemison, visit:

brainly.com/question/12079

#SPJ4

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Find the circumferences of the two circles circle a has a radius of 21 meters and circle b has a radius of 28 meters Is the rela
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Answer:

The circumference for <em>circle a</em> is \\ C = 131.9430m.

The circumference for <em>circle b</em> is \\ C = 175.9240m.

The relationship between the radius of a circle and the circumference (the distance around the circle) is constant and is the same for all circles and can be written as \\ \frac{C}{r} = 2\pi or, in a less familiar form, \\ \frac{r}{C} = \frac{1}{2\pi}. The number \\ \pi is constant for all circles and has infinite digits, \\ \pi = 3.14159265358979.....

Step-by-step explanation:

The <em>circumference</em> of a circle is given by:

\\ C = 2*\pi*r [1]

Where

\\ C is the circle's circumference.

\\ r is the radius of the circle.

And

\\ \pi = 3.141592.... is a constant value (explained below)

We can say that <em>the distance around the circle</em> is the circle's <em>circumference</em>.

The circumferences of the two circles given are:

Circle a, with radius equals to 21 meters (\\ r = 21m).

Using [1], using four decimals for \\ \pi, we have:

\\ C = 2*\pi*r

\\ C = 2*3.1415*21m

\\ C = 131.9430m

Then, the circumference for <em>circle a</em> is \\ C = 131.9430m.

Circle b, with radius equals to 28 meters (\\ r = 28m).

\\ C = 2*3.1415*28m

\\ C = 175.9240m

And, the circumference for <em>circle b</em> is \\ C = 175.9240m.

We know that

\\ 2r = D

That is, the diameter of the circle is twice its radius.

Then, if we take the distance around the circle and we divided it by \\ 2r

\\ \frac{C}{2r} = \frac{C}{D} = \pi

This ratio, that is, the relationship between the distance around the circle (circumference) and <em>the diameter</em> of a circle is \\ \pi and is constant for all circles. This result is called the \\ \pi number, which is, approximately, \\ \pi = 3.141592653589793238.... (it has infinite number of digits).

We can observe that the relationship between the radius of a circle and the circumference is also constant:

\\ \frac{C}{2r} = \frac{C}{D} = \pi

\\ \frac{C}{2r} = \pi

\\ \frac{C}{r} = 2\pi

However, this relationship is \\ 2\pi.

We can rewrite it as  

\\ \frac{r}{C} = \frac{1}{2\pi}

And it is also constant.

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Step-by-step explanation:

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