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The daily minimum temperatures in degrees Celsius recorded in a certain Arctic region are as follows:
$-12.5, -10.8, -18.6, -8.4, -10.8, -4.2, -4.8, -6.7, -13.2, -11.8, -2.3, 1.2, 2.6, 0, 2.4, 0, 3.2, 2.7, 3.4, 0, -2.4, -2.4, 0, 3.2, 2.7, 3.4, 0, -2.4, -5.8, -8.9, -14.6, -12.3, -11.5,-7.8,-2.9$.
Represent them as frequency distribution table taking $-19.9$ to $-15$ as the first class interval.
Given:
The daily minimum temperatures in degrees Celsius recorded in a certain Arctic region are as follows:
$-12.5, -10.8, -18.6, -8.4, -10.8, -4.2, -4.8, -6.7, -13.2, -11.8, -2.3, 1.2, 2.6, 0, 2.4, 0, 3.2, 2.7, 3.4, 0, -2.4, -2.4, 0, 3.2, 2.7, 3.4, 0, -2.4, -5.8, -8.9, -14.6, -12.3, -11.5,-7.8,-2.9$.
To do:
We have to represent them as a frequency distribution table taking $-19.9$ to $-15$ as the first class interval.
Solution:
Maximum temperature $= -18.6$
Minimum temperature $= 3.4$
Range $= 3.4 - (-18.6)$
$= 3.4 + 18.6$
$= 22$
The required frequency distribution is:
Temperature | Tally marks | Number of days |
$-19.9 - -15$ | | | 1 |
$-14.9 - 10$ | 8 | |
$-9.9 - 5$ | 5 | |
$-4.9 - 0$ | 13 | |
$0.1 - 5$ | 8 | |
Total | 35 |
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