Question 86797:  Hey!  I'm new to this whole thing and I am LOST. . I have been out of high school now for 8 years and I am just not grasping some of this.  I have a few questions and I hope you can help..
 
Here are my choices.  Please let me know if I am correct.  
1. D 
2. B 
3. C 
4. C 
5. I have no idea where to begin 
6. I have no idea where to begin
 
 
Questions  
The numbers 1 to 10 are written on sheets of paper and placed in a hat. 
If one sheet of paper is selected at random then find the following
 
***The probability the number is greater than 3 
A.	1/10  
B.	3/10   
C.	8/10  
D.	7/10  I say answer D is correct.
 
***The odds the number is a 9 
A.	1:9   
B.	1:10  I think answer B is correct 
C.	1:11  
D.	1:1
 
***The probability the number is odd OR greater than 3 
A.	9/10  
B.	7/20   
C.	12/10 I say C 
D.	3/10
 
***The probability the number is odd AND less than 5 
A.	9/10  
B.	7/10   
C.	1/5  I say answer C 
D.	4/5
 
 
The numbers 1 to 10 are written on sheets of paper and placed in a hat. 
If two sheets are selected at random then find the following:
 
***The probability both numbers are ODD with replacement. 
Note: “with replacement” assumes the first selection is replaced back into the hat before the second selection is made. 
A.	1/100   
B.	1/4.  
C.	2/9  
D.	1/5
 
***The probability both numbers are ODD without replacement. 
Note: “without replacement” assumes the first selection is NOT replaced back into the hat, but is held out, while the second selection is made. 
A.	1/5  
B.	 2/9   
C.	1/4  
D.	1/100
 
***The probability the first number is ODD and the second number is EVEN, 
without replacement. 
A.	1/4  
B.	5/18  
C.	2/9   
D.	13/18
 
***The probability of selecting a 2 and then a 9, with replacement. 
A.	19/90   
B.	1/5  
C.	1/90   
D.	1/100
 
***One card is selected from a deck of standard poker cards (assume a typical deck of 52 totals cards numbered from 2 thru 10 and Jack thru Ace) at random. Find the 
probability the card is a spade OR less than 8 (that is, from 2 to 7 only). 
A.	31/52   
B.	37/52  
C.	39/338   
D.	3/26
 
 
 
 
***The State Pick-3 lottery uses 27 balls numbered 1 to 9 (3 each). 
What is the probability that my ticket numbered “222” will win ? 
Assume that the balls are NOT replaced after each selection.
 
A. 1 / 19683  
B. 1 / 2925  
C. 2 / 6561  
D. 1 / 1 
 
 Answer by stanbon(75887)      (Show Source): 
You can  put this solution on YOUR website!  
Probability-and-statistics/86797 (2007-06-28 17:19:31): Hey! I'm new to this whole thing and I am LOST. . I have been out of high school now for 8 years and I am just not grasping some of this. I have a few questions and I hope you can help..  
Here are my choices. Please let me know if I am correct.  
1. D 
2. B 
3. C 
4. C 
5. I have no idea where to begin 
6. I have no idea where to begin 
 
Questions  
The numbers 1 to 10 are written on sheets of paper and placed in a hat. 
If one sheet of paper is selected at random then find the following  
***The probability the number is greater than 3 
A. 1/10  
B. 3/10  
C. 8/10  
D. 7/10 I say answer D is correct. 
D is the correct answer. 
------------------------  
***The odds the number is a 9 
P(it is a 9)= 1/10; P(is not a 9)=9/10; odds for = [1/10]/[9/10= 1:9 
A is the correct answer 
----- 
A. 1:9  
B. 1:10 I think answer B is correct 
C. 1:11  
D. 1:1 
--------------------------  
***The probability the number is odd OR greater than 3 
P(odd or >3) = P(odd)+p(>3)-P(odd and >3) 
= 5/10 + 7/10 - 3/10 =9/10 
A is the correct answer 
-------- 
A. 9/10  
B. 7/20  
C. 12/10 I say C 
D. 3/10  
---------------------------------- 
***The probability the number is odd AND less than 5 
P(odd AND <5) = P(odd)P(<5 | odd)= (1/2)*(2/5)= 1/5
 
A. 9/10  
B. 7/10  
C. 1/5 I say answer C 
D. 4/5  
----------------------------- 
The numbers 1 to 10 are written on sheets of paper and placed in a hat. 
If two sheets are selected at random then find the following:  
***The probability both numbers are ODD with replacement. 
Note: “with replacement” assumes the first selection is replaced back into the hat before the second selection is made. 
A. 1/100  
B. 1/4.  
C. 2/9  
D. 1/5  
***The probability both numbers are ODD without replacement. 
Note: “without replacement” assumes the first selection is NOT replaced back into the hat, but is held out, while the second selection is made. 
Answer: P(odd and odd) =  = 5/10*4/9 = 20/90=2/9
 
A. 1/5  
B. 2/9  
C. 1/4  
D. 1/100 
---------------------------  
***The probability the first number is ODD and the second number is EVEN, 
without replacement. 
P(odd and even) = P(odd)*P(even) = 5/10*5/9 = 25/90 = 5/18 
A. 1/4  
B. 5/18  
C. 2/9  
D. 13/18  
-------------------- 
***The probability of selecting a 2 and then a 9, with replacement. 
P(2 and 9) = 1/10*1*9 = 1/90
 
A. 19/90  
B. 1/5  
C. 1/90  
D. 1/100  
------------------------ 
***One card is selected from a deck of standard poker cards (assume a typical deck of 52 totals cards numbered from 2 thru 10 and Jack thru Ace) at random. Find the 
probability the card is a spade OR less than 8 (that is, from 2 to 7 only). 
P(spade OR <8)=P(spade) + P(<8) - P(spade and <8) 
=13/52 + 24/52 - 6/52 = 31/52   
A. 31/52  
B. 37/52  
C. 39/338  
D. 3/26  
----------------------------------------
 
***The State Pick-3 lottery uses 27 balls numbered 1 to 9 (3 each). 
What is the probability that my ticket numbered “222” will win ? 
Assume that the balls are NOT replaced after each selection.  
Answer: 3C3/27C3 = 1/2925 
A. 1 / 19683  
B. 1 / 2925  
C. 2 / 6561  
D. 1 / 1
 
======================== 
Cheers, 
Stan H.
 
 
 
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