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strojnjashka [21]
2 years ago
6

A store selling school supplies advertises a bundle deal. The consumer can pick a backpack, a binder, a pack of pencils, and not

ebook paper for a set price. There are 5 types of backpacks, 5 types of binders, 3 types of pencils, and 2 types of notebook paper. How many outcomes are possible in this bundle?
Mathematics
2 answers:
LiRa [457]2 years ago
6 0
5*3*2=30 combinations r possible
aniked [119]2 years ago
5 0

Answer:

150

Step-by-step explanation:

Given :There are 5 types of backpacks, 5 types of binders, 3 types of pencils, and 2 types of notebook paper.

To Find: How many outcomes are possible in this bundle?

Solution:

No. of backpack= 5

No. of binders = 5

No. of pencils = 3

No. of type of notebook paper = 2

Since we are given that The consumer can pick a backpack, a binder, a pack of pencils, and notebook paper for a set price.

So, No. of possible outcomes in this bundle = 5 \times 5\times 3 \times 2

                                                                         = 150

Hence there are 150 possible outcomes.                                                                            

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An aquarium with a square base has no top. There is a metal frame. Glass costs 5 dollars/m2 and the frame costs 2 dollars/m. The
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3 0
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In the diagram below DE is parallel to XY what is the value of Y ?
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4 0
2 years ago
Read 2 more answers
RANDOMLY CHOOSING TWO POTENTIAL CLIENTS
gregori [183]
Let <span>Jacob, Carol, Geraldo, Meg, Earvin, Dora, Adam, and Sally be represented by the letters J, C, G, M, E, D, A, and S respectively. </span>

<span>In part IV we are asked:

</span><span>What is the sample space of the pairs of potential clients that could be chosen?
</span><span>
Since the Sample Space is the set of all possible outcomes, we need to make a set (a list) of all the possible pairs, which are as follows:

{(J, C), (J, G), (J, M), (J, E), (J, D), (J, A), (J, S)

          , </span>(C, G), (C, M), (C, E), (C, D), (C, A), (C, S)
<span>                   
</span>                      , (G, M), (G, E), (G, D), (G, A), (G, S)
<span>             
                                    ,</span>(M, E), (M, D), (M, A), (M, S)    
<span> 
                                               , </span>(E, D),  (E, A),  (E, S) <span>   
                                                          
                                                           , </span>(D, A), (D, S)
              
                                                                       , (A, S).}

We can check that the number of the elements of the sample space, n(S) is 

1+2+3+4+5+6+7=28.


This gives us the answer to the first question: <span>How many pairs of potential clients can be randomly chosen from the pool of eight candidates? 

(Answer: 28.)


II) </span><span>What is the probability of any particular pair being chosen?
</span>
The probability of a particular pair to be picked is 1/28, as there is only one way of choosing a particular pair, out of 28 possible pairs.

III) <span>What is the probability that the pair chosen is Jacob and Meg or Geraldo and Sally? 

The probability of choosing (J, M) or (G, S) is 2 out of 28, that is 1/14.


Answers:

I) 28
II) 1/28</span>≈0.0357
III) 1/14≈0.0714
IV)


{(J, C),  (J, G), (J, M),  (J, E),   (J, D),  (J, A),   (J, S)
          , (C, G), (C, M), (C, E),   (C, D), (C, A),  (C, S)
                      , (G, M), (G, E),  (G, D), (G, A),  (G, S)
                                   ,(M, E),  (M, D), (M, A),  (M, S)    
                                               , (E, D),  (E, A),  (E, S)    
                                                            , (D, A), (D, S)
                                                                        , (A, S).}
6 0
2 years ago
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