Zip Code Radius code

E-mail market with the number 5 mile radius

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Mile voyage depends on the latitude. It is the radius of Earth Is one of the defined length of arc minutes.?

Navigation miles Depends on latitude. This is defined as the length of the Earth This is a moment of the radius of the arc. Formula), the N (P = 6066 - Latitude degrees P is 31, is because, 2P. (A) finds the library, and other courses The exact latitude using the resources (to 4 decimal places)) code Mail, including where you live, use (operation, Live, or used to work. (B) the latitude to find a part Using the formula N (P) in, find a location nearest the foot The length of one mile offshore. (C), then 6051 feet, latitude sailing miles The formula used to find N,) (P.. (D) in the northern hemisphere in the name of two City and two in the southern latitudes near the c. Found in parts

What are you looking for help with? You're given What you have to insert the official number. What else do you need?

 


 
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A nautical mile depends on latitude. It is defined as length of a minute of arc of the earth's radius. And..

The formula is N(P) = 6066 - 31 cos 2P, where P is the latitude in degrees.
(a) Using the Library and other course resources, find the exact latitude (to 4 decimal places) of where you live, used to live, work, or used to work (include the zip code).
(b) Using the latitude found in part a and the formula N(P), find the length of a nautical mile to the nearest foot at that location.
(c) Next, use the formula N(P) to find the latitude where the nautical mile is 6051 feet.
(d) Name two cities in the Northern Hemisphere and two in the Southern that are close to the latitude found in part c.

I'm sorry, your teacher is wrong. A nautical mile is defined as 1852 meters everywhere on earth. This distance was chosen to be as close as possible to one minute of latitude, but it is not exact.

One arcminute of latitude is equal to 6051 feet at
arccos (15/31) / 2 = 30.53 degrees, north or south.
Cities: Juarez, Mexico; Cairo, Egypt; Porto Alegre, Brazil; Durban, South Africa.

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