Question

Learning Task 2 A floating fish hatchery in Sampaloc Lake, one of the seven
lakes in San Pablo City produced 8 baskets of tilapia daily. For 5 days, the
weights of the baskets (in kg) of tilapia were recorded as shown below.

help please. malapit na po Ang pasahan​

Answer 1

Given : weights of the baskets (in kg)

To Find  : Frequency distribution

Solution:

Class interval         Tally Marks       frequency

5  - 10                         I                           1

10 - 15                   $\setlength{\unitlength}{0.5cm} \begin{picture}(4,4) \multiput(2, 1)(0.2, 0){4}{\line(0, 1){0.5}} \put(1.8, 1){\line(2, 1){1}} \end{picture}$   $\setlength{\unitlength}{0.5cm} \begin{picture}(4,4) \multiput(2, 1)(0.2, 0){4}{\line(0, 1){0.5}} \put(1.8, 1){\line(2, 1){1}} \end{picture}$  III              13

15 - 20              $\setlength{\unitlength}{0.5cm} \begin{picture}(4,4) \multiput(2, 1)(0.2, 0){4}{\line(0, 1){0.5}} \put(1.8, 1){\line(2, 1){1}} \end{picture}$   $\setlength{\unitlength}{0.5cm} \begin{picture}(4,4) \multiput(2, 1)(0.2, 0){4}{\line(0, 1){0.5}} \put(1.8, 1){\line(2, 1){1}} \end{picture}$   $\setlength{\unitlength}{0.5cm} \begin{picture}(4,4) \multiput(2, 1)(0.2, 0){4}{\line(0, 1){0.5}} \put(1.8, 1){\line(2, 1){1}} \end{picture}$  |            16

20 - 25                $\setlength{\unitlength}{0.5cm} \begin{picture}(4,4) \multiput(2, 1)(0.2, 0){4}{\line(0, 1){0.5}} \put(1.8, 1){\line(2, 1){1}} \end{picture}$   $\setlength{\unitlength}{0.5cm} \begin{picture}(4,4) \multiput(2, 1)(0.2, 0){4}{\line(0, 1){0.5}} \put(1.8, 1){\line(2, 1){1}} \end{picture}$  II                10

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Answer 2

We have been given the weights of the baskets (in $kg$).

Based on the table shown, we have to construct a frequency distribution table.

• A frequency distribution table is an illustration that gives us a synopsis of data given in a supposedly scattered format.
• It categorizes that data into bifurcated columns and shows their frequency in the front.

The frequency distribution table of the given data is given below:

$Class \ Interval$                    $Tally \ Marks$               $Frequency$

$5-10$                                     I                                     $1$

$10-15$                                  卌 卌  III                         $13$

$15-20$                                  卌 卌 卌  I                      $16$

$20-25$                                  卌 卌  II                          $10$

Hence, this was the representation of a frequency distribution table based on the data given.

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