Try this option:
1] P(S)=0.84;
2] P(S or C, but not both)=0.4;
3] P(C)=0.76;
4] P(S∪C)=0.6;
5] P(C, but not S)=0.16;
6] P(S∩C)=1.00.
Answer:
We are given with a Venn diagram.
In Venn Diagram,
S represent Swam
C represent Built Sandcastles.
n( S - (S∩C) ) = 6
n( C - (S∩C) ) = 4
n( S ∩ C ) = 15
To find: P(S) , P(C) , P(S or C, but not Both) = P((S∪C) - (S∩C)) , P( S ∪ C ) ,
P(S ∩ C) , P(C , but not S ) = P(C - (S∩C))
n(S) = n( S - (S∩C) ) + n(S∩C) = 6 + 15 = 21
n(C) = n( C - (S∩C) ) + n(S∩C) = 4 + 15 = 19
n(S∪C) = n( C - (S∩C) ) + n( S - (S∩C) ) + n(S∩C) = 6 + 4 + 15 = 25
Now,
Therefore, Match the answers as above.
185
Step-by-step explanation:
1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,2021.22,23,24,25,26,27,28,29,30,31,32,33,34,35,36,37,38,39,40
I give up
Answer: It should be -2
Here, x represents the weekly sale
As per the statement:
A salesperson earns $320 per week plus 8% of her weekly sales.
"8% of her weekly sales" means
then;
the expression which represents her earning =
"At least" means
the sales necessary for the salesperson to earn at least $1000 in the one week
⇒
Subtract 320 from both sides we have;
Divide both sides by 0.08 we get:
Therefore, the sales necessary for the salesperson to earn at least $1000 in the one week is: greater than or equal to $8500 i.e
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