james rolls a dice and flips a coin 150 times as part of an experiment.he records 80 heads,and 6 27 total times.on 55 occasions,he gets neither a head nor a 6.Complete the table below
james rolls a dice and flips a coin 150 times as part of an experiment.he records 80 heads,and 6 27 total times.on 55 occasions,he gets neither a head nor a 6.Complete the table below
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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james rolls a dice and flips a coin 150 times as part of an experiment.he records 80 heads,and 6 27 total times.on 55 occasions,he gets neither a head nor a 6.Complete the table below

Transcribed Image Text:### Experimental Probability Exercise
**Objective:**
James rolls a die and flips a coin 150 times as part of an experiment. He records 80 heads and a six 27 total times. On 55 occasions, he gets neither a head nor a 6. Complete the table below. Write your answers as fractions and decimals. Round to 2 decimal places when necessary.
**Table:**
| | Roll a 6 | Not a six | Total |
|---------- |----------|-----------|-------------|
| Head | | | |
| Tail | | | |
| Totals | | | 150 |
**Questions:**
a. What is the probability that James rolls **not a 6** and the coin lands on tails?
- **Fraction:**
- **Decimal:**
b. What is the probability that James rolls **a 6 or the coin lands on heads**?
- **Fraction:**
- **Decimal:**
**Explanation of Graphs/Diagrams:**
The table provided in the exercise is a two-dimensional matrix used to record and analyze the outcomes of James's experiment. The columns represent whether James rolls a 6 or not a 6. The rows represent whether the coin lands on head or tail. The total outcomes of James's rolls and flips are tallied in the table. The questions that follow require an understanding of probability to fill in the table correctly and then use those values to compute the desired probabilities.
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