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Archy [21]
3 years ago
12

benjamin finds 31 pine cones at the park. Together Jenna and Ellen find the same number of pinecones as Benjamin. How many pinec

ones could each girl have found?
Mathematics
2 answers:
Lena [83]3 years ago
7 0
In my opinion, this question can not be answered unless you know how many pinecones at least one girl has. Both girls could have any number of pinecones that both, together in total, amount to 31. See what I'm saying?
elixir [45]3 years ago
6 0
Solve Step by Step: 

1) Write the Equation: 31/2 = how many pine cones Jenna and Ellen found.
2) Solve 31/2= 15.5

So each girl found 15 and a half pine cones. Or one girl found 15 and the other found 16. If you want to have each girl find an even amount.
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Answer:

13

Step-by-step explanation:

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hope this helps

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3 years ago
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6. Let E, F, G be three events. Find expressions for the events that of E, F, G a. only E occurs; b. both E and G but not F occu
marta [7]

Answer:

a.) only E occurs :

E((FUG)')

b.) both E and G but not F

EG(F')

C.) Atleast one of the events :

(E U G U F)

d.) Atleast two of the events

(EG U EF U GF)

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F.) none of the events occur :

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G.) At most one of the events occur

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H.) at most two of them occur

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j. at most three of them occur.

EFG U (EFG)'

Step-by-step explanation:

Events = {E, F, G}

a.) only E occurs :

E((FUG)') ; E and not F or G

b.) both E and G but not F

EG(F') ; both E and G and not F

C.) Atleast one of the events :

(E U G U F) ; Either E or F or G

d.) Atleast two of the events

(EG U EF U GF) ; Either EG or EF or GF occurs

E.) all three occurs

(EGF) ; All three events, E, G and F occurs

F.) none of the events occur :

(E U G U F)' ; Neither E, G nor F occurs

G.) At most one of the events occur

(EG U EF U GF)' ; complement of atleast two) at most one

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j. at most three of them occur.

EFG U (EFG)' ; All three events occur union all three events do not occur

6 0
3 years ago
If 4 (log3 1/27)=X what is the value of X
givi [52]
4(log _{3} 1/27) =x
log _{3}  \frac{1}{27}^4  =x

Now remember: b^y=x  \\ equals  \\ log _{b}x=y

3^x =  \frac{1}{27}^4
3^x =  \frac{1}{531441}
log _{3} \frac{1}{531441} =x
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\frac{1}{531441} = 0.000002
you can now enter this into your calculator...

Answer: x = -0.083


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Rom4ik [11]

Answer:

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Answer: I think it’s B

Step-by-step explanation:

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