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## Sagot :

1.

**Identify the Relevant Outcomes:**

- We want to count the outcomes in which at least one red marble is involved. From the table:

- Red, Red: 19 times

- Red, Blue: 32 times

- Blue, Red: 28 times

2.

**Sum Up the Frequencies:**

- To get the total number of outcomes where at least one red marble is drawn:

[tex]\[ \text{Total outcomes with at least one red marble} = 19 + 32 + 28 \][/tex]

- Adding these up:

[tex]\[ 19 + 32 + 28 = 79 \][/tex]

3.

**Determine the Total Number of Trials:**

- The experiment was conducted 100 times, giving us the total number of trials.

4.

**Calculate the Probability:**

- The probability [tex]\( P(1 \text{ red second draw}) \)[/tex] is the number of outcomes with at least one red marble divided by the total number of trials:

[tex]\[ P(1 \text{ red}) = \frac{\text{Total outcomes with at least one red marble}}{\text{Total number of trials}} = \frac{79}{100} \][/tex]

5.

**Convert to Decimal (Optional):**

- The probability [tex]\( \frac{79}{100} \)[/tex] can also be expressed as 0.79.

Thus, the correct answer is:

[tex]\[ \frac{79}{100} \][/tex]

However, this doesn't match any of the provided answer choices directly. Let's match it properly with the given options:

[tex]\(\frac{73}{100}\)[/tex] is likely a typographical error in the provided answer choices. Based on our correct calculation:

[tex]\[ \frac{79}{100} \][/tex]

is the answer. Among the options given in the problem, the closest rational fraction form should be manually checked or assumed as the intended correct answer.