A pair of fair dice is tossed. Find the probability of getting (a) a total of 8; (b) at most a total of 6. (a) The probability of getting a total of 8 is (Simplify your answer.) 36 (b) The probability of getting at most a total of 6 is (Simplify your answer.)

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### Question: Probability Calculation in Dice Rolling

A pair of fair dice is tossed. Find the probability of getting 

**(a)** a total of 8

**(b)** at most a total of 6

#### Answer:

**(a)** The probability of getting a total of 8 is:
\[ \frac{5}{36} \]
(Simplify your answer.)

**(b)** The probability of getting at most a total of 6 is:
\[ \boxed{} \]
(Simplify your answer.)

---

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**Graph or Diagram Explanation:**

No specific graphs or diagrams are provided in this context. The only visual element is a text box for inputting the answer and a "Check Answer" button below it. 

At the bottom, there is a status bar indicating "All parts showing," implying that the entire question is visible and no sections are hidden. There is also an option to "Clear All" which suggests clearing any inputs made by the user.

This exercise falls under the domain of probability theory and aims at reinforcing understanding of probability calculations with dice.
Transcribed Image Text:### Question: Probability Calculation in Dice Rolling A pair of fair dice is tossed. Find the probability of getting **(a)** a total of 8 **(b)** at most a total of 6 #### Answer: **(a)** The probability of getting a total of 8 is: \[ \frac{5}{36} \] (Simplify your answer.) **(b)** The probability of getting at most a total of 6 is: \[ \boxed{} \] (Simplify your answer.) --- **Instruction:** Enter your answer in the answer box and then click Check Answer. --- **Graph or Diagram Explanation:** No specific graphs or diagrams are provided in this context. The only visual element is a text box for inputting the answer and a "Check Answer" button below it. At the bottom, there is a status bar indicating "All parts showing," implying that the entire question is visible and no sections are hidden. There is also an option to "Clear All" which suggests clearing any inputs made by the user. This exercise falls under the domain of probability theory and aims at reinforcing understanding of probability calculations with dice.
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