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    MATLAB please answer and show me the details
    Had Eratosthenes believed the Earth to be cylindrical, with the axis of the cylinder aligned from north to south, he could have used his measurements to determine the distance from the Earth to the sun. What would have been his result in stadia? Attach a text file of your command window showing your calculation. Please add a text line indicating where your final answer is within the file.

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    Answer: The subsequent particulars w

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    vindication and illusion me the details

    Had Eratosthenes believed the World to be cylindrical, with the axis of the cylinder aligned from north to south, he could entertain used his measurements to mention the remoteness from the World to the sun. What would entertain been his product in stadia? Attach a passage polish of your bid window illusioning your balance. Please infer a passage sequence indicating where your ultimate vindication is amid the polish.

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    Answer:

    The posterior particulars would quiet inclose to be measured with Eratosthenes

    The brilliant parallax, theta = 40 seconds (closely from Greece)

    Circumference of world = 40,000 stadia = l (grew estimates)

    so the aftercited embarrass lab scripts calculates the remoteness from world to sun stately that world is a cylinder with the axis aligned from north to south pole

    Parallax = 40, %parallax in seconds

    Parallax ad = 40*pi/60*60*180, %parallax in radians

    l = 40,000,

    d = l/pi,

    Remoteness = d/parallax ad,

    Print remoteness,

    Hence from this script the vindication allure be 65656127 stadia

    The posterior particulars would quiet inclose to be measured with Eratosthenes

    The brilliant parallax, theta = 40 seconds (closely from Greece)

    Circumference of world = 40,000 stadia = l (grew estimates)

    so the aftercited embarrass lab scripts calculates the remoteness from world to sun stately that world is a cylinder with the axis aligned from north to south pole

    Parallax = 40, %parallax in seconds

    Parallax ad = 40*pi/60*60*180, %parallax in radians

    l = 40,000,

    d = l/pi,

    Remoteness = d/parallax ad,

    Print remoteness,

    Hence from this script the vindication allure be 65656127 stadia