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Nadusha1986 [10]
2 years ago
14

The annual march of the seasons and the passage of the subsolar point between the Tropics of Cancer and Capricorn affect these s

tations. Can you detect from your temperature graphs these seasonal effects

Geography
1 answer:
eduard2 years ago
7 0

Answer:

Subsolar point is point were the sun is believed to be directly over head and the rays of the sun strike at the perpendicular the surface.

Explanation:

  • The annual season is those that are divided into the summer, winter and the autumn and spring with the axial tilt of the sun and they are represented by the summer as starting from the 28th Feb and the winter in the 1st December with the spring on the 1st March and the autumn on the 31st August.  
  • And the spring begins when the daily annual range of the temperatures rises above the 0 degrees and the summer when its plus 10 degrees. <u>And thus areas the low and mid-latitudes, high latitudes as tropics, torrid and the frigid areas have been demarcated with the reference to the tropics of cancer and the Capricorn.</u>

<u />

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Adam, who is 5'6" tall, notices his shadow on the sidewalk. If the angle of elevation from the tip of the shadow to the sun is 6
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<h2>Answer:</h2>

This problem can be solved using trigonomtry, assuming that the figure formed by Adam's shadow and Adam himself is a Right Triangle (as shown in the figure attached).


According to this,  the distance from the tip of the shadow to the top of Adam's head is the hypotenuse H of the triangle, and we already know Adam's height and the angle of elevation. So, the trigonometric function that best works in this case is sine:


sen(angle)=\frac{Oppositeleg}{hypotenuse}  


Where the opposite leg is the side of the triangle that is opposite to the 60\º angle.

In this especific case:


sen(60\º)=\frac{5.6feet}{H}     (1)


In order to know the value of the hypotenuse we have to find  H from equation (1):

H=\frac{5.6feet}{sen(60\º)}



H=6.4663 feet



Rounding:

H=6.46 feet>>>>>This is the distance from the tip of the shadow to the top of Adam's head



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2 years ago
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