This question asks us to find the total number of distinct parallels of latitude that can be identified on a standard globe. We need to consider only those lines drawn at integer degree intervals and specifically exclude the North and South Poles themselves.
Parallels of latitude are imaginary circles drawn around the Earth parallel to the Equator. They help us measure the distance north or south of the Equator. Latitude is measured in degrees, ranging from 0° at the Equator to 90° North at the North Pole and 90° South at the South Pole.
The question specifies using only integer degree intervals. Let's break down how these lines are counted:
To find the total number of such latitude lines, we sum the lines from the Northern Hemisphere, the Southern Hemisphere, and the Equator:
Number of lines North of Equator (excluding North Pole): 89
Number of lines South of Equator (excluding South Pole): 89
The Equator (0° latitude): 1
The total count is the sum of these three parts:
$$ \text{Total Lines} = (\text{Lines North}) + (\text{Lines South}) + (\text{Equator}) $$
$$ \text{Total Lines} = 89 + 89 + 1 $$
$$ \text{Total Lines} = 179 $$
Therefore, considering only distinct parallels of latitude drawn at integer degree intervals and excluding the North and South Poles, there are a total of 179 such latitude lines that can be identified on a standard globe.
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