Statistics and Probability, NAPX-L4-CA07 o2
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
Variant 0
DifficultyLevel
540
Question
Albert runs a pet store that sells pure breed dogs.
He has a total of 36 dogs in the shop from different breeds.
| Breed |
Number of dogs |
| Pug |
4 |
| Labrador |
16 |
| Bulldog |
6 |
| Chihuahua |
5 |
| Husky |
5 |
If one of Albert's dogs is chosen at random, what is the probability it will be either a labrador or a bulldog?
Worked Solution
|
|
| P(L or B) |
= Total puppiesNumber of L and B |
|
= 3616+6 |
|
= 1811 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Albert runs a pet store that sells pure breed dogs.
He has a total of 36 dogs in the shop from different breeds.
>>| **Breed** | **Number of dogs** |
|:-:|:-:|
| Pug| 4|
| Labrador| 16|
| Bulldog| 6|
| Chihuahua| 5|
| Husky | 5|
If one of Albert's dogs is chosen at random, what is the probability it will be either a labrador or a bulldog? |
| workedSolution |
| | |
| ------------- | ---------- |
| $P$(L or B) | \= $\dfrac{\text{Number of L and B}}{\text{Total puppies}}$ |
| | \= $\dfrac{16 + 6}{36}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
540
Question
Nerida breeds 4 different types of hounds.
Last year her hounds produced a total of 32 puppies.
| Hound Type |
Number of puppies |
| Beagle |
6 |
| Ridgeback |
8 |
| Bloodhound |
12 |
| Dachshund |
6 |
If one puppy is chosen at random, what is the probability it will be either a Ridgeback or a Dachshund?
Worked Solution
|
|
| P(R or D) |
= Total puppiesNumber of R and D |
|
= 328+6 |
|
= 167 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Nerida breeds 4 different types of hounds.
Last year her hounds produced a total of 32 puppies.
>>| **Hound Type**| **Number of puppies** |
|:-:|:-:|
| Beagle| 6|
| Ridgeback| 8|
| Bloodhound| 12|
| Dachshund| 6|
If one puppy is chosen at random, what is the probability it will be either a Ridgeback or a Dachshund? |
| workedSolution |
| | |
| ------------: | ---------- |
| $P$(R or D) | \= $\dfrac{\text{Number of R and D}}{\text{Total puppies}}$ |
| | \= $\dfrac{8 + 6}{32}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers