Statistics and Probability, NAPX-I4-NC14
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
Variant 0
DifficultyLevel
624
Question
Two fair 50 cent coins are tossed at the same time.
What is the probability that a head and a tail will result?
Worked Solution
Possible outcomes are:
HH, HT, TH, TT.
∴ P(head and tail) = 42 = 21
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Two fair 50 cent coins are tossed at the same time.
What is the probability that a head and a tail will result? |
| workedSolution | Possible outcomes are:
>>HH, HT, TH, TT.
$\therefore$ $P$(head and tail) = $\dfrac{2}{4}$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
622
Question
Two fair $1 coins are tossed at the same time.
What is the probability that two heads will result?
Worked Solution
Possible outcomes are:
HH, HT, TH, TT.
∴ P(two heads) = 41
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Two fair $1 coins are tossed at the same time.
What is the probability that two heads will result? |
| workedSolution | Possible outcomes are:
>>HH, HT, TH, TT.
$\therefore$ $P$(two heads) = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
622
Question
A fair 20-cent coin was tossed two times.
What is the probability that two tails will result?
Worked Solution
Possible Outcomes
| 1st toss |
2nd toss |
| Head |
Head |
| Head |
Tail |
| Tail |
Head |
| Tail |
Tail |
∴ P(two heads) = 41
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A fair 20-cent coin was tossed two times.
What is the probability that two tails will result? |
| workedSolution |
>>Possible Outcomes
>>| 1st toss | 2nd toss |
|:-:|:-:|
| Head | Head |
| Head | Tail |
| Tail| Head|
| Tail| Tail|
$\therefore$ $P$(two heads) = {{{correctAnswer}}} |
| correctAnswer | |
Answers