Math, asked by monika4550, 3 months ago

do it with explanation✔​

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Answered by MRDEMANDING
2

Explanation:

  • We have to find the Sun's altitude on this day, which we can find by using a formula:

  • Altitude = 90° - Latitude +/- Declination
  • (Here we are given with three dates which are equinox and two solstices, so we have to use the formula accordingly).

Let's start solving....

(1) 21st March:

  • This is the day of an equinox which have the equal duration of day and night in the northern hemisphere. Also, the declination will be 0 on this day.

  • ⇛ Altitude of sun = 90° - 66.5°

  • ⇛ Altitude of sun = 23°

(2) 21st June:

  • This is the day of summer solstice which have the lengthier duration of day than night in the northern hemisphere. Also, the declination will be + on this day.

  • ⇛ Altitude of sun = 90° - 66.5° + 23.5°

  • ⇛ Altitude of sun = 47°

(3) 22nd December:

  • This is the day of winter solstice which have the lengthier duration of day than night in the Southern hemisphere. Also, the declination will be - on this day.

  • ⇛ Altitude of sun = 90° - 66.5° - 23.5°

  • ⇛ Altitude of sun = 90° - 90°

  • ⇛ Altitude of sun = 0°

And we are done !!

Answered by jozishaikh403
49

a) The sun rises at the North Pole at noon to the horizon on the March equinox and the North Pole remains light until the September equinox. Arctic Circle: Experiences 12 hours of daylight and 12 hours of darkness. The sun is 66.5 off the zenith and low in the sky at 23.5 degrees above the horizon.

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