Duplicate Question
The question on this page has been marked as a duplicate question.
Original Question
6.Suppose you have a drawer full of white, black, and yellow pairs of socks. If the probability of picking a white pair of sock...
6.Suppose you have a drawer full of white, black, and yellow pairs of socks. If the probability of picking a white pair of socks is 4/9, and the probability of picking a black pair of socks is 7/18, what is the probability of picking a yellow pair of socks?
a. 1/6
b 5/25
c 7/15
d 16/27
suppose the probability that it rains in the next two days is 1/3 for tomorrow and 1/6 for the day after tomorrow.What is P(rain tomorrow, then rain the day after tomorrow)?
A. 1/2
B.1/18***
C.2/9
D.1/9
Elizabeth has two identical number cubes. Both cubes have faces numbered 1 through 6. If elizabeth rolls each cube once, what is the probability that the sum of the two numbers on the top faces will be 10?
A. 1/36
b 1/12
c. 1/10
d 1/9
how many different arrangements can be made with the letters from the word TOPIC?
a. 3,125
b. 10
c.24
d.120
Ariel wants to choose 5 players for her basketball team. There are 7 players to choose from.How many different teams can Ariel make?
A. 21
B.32
c.42
D.56
Write the number of permutations in factorial form, then simplify. How many differnet ways can you and four of your friends sit in the backseat of a limousine?
A. 4!;24
b.4!120
C.5! 120
D. 5! 720
a. 1/6
b 5/25
c 7/15
d 16/27
suppose the probability that it rains in the next two days is 1/3 for tomorrow and 1/6 for the day after tomorrow.What is P(rain tomorrow, then rain the day after tomorrow)?
A. 1/2
B.1/18***
C.2/9
D.1/9
Elizabeth has two identical number cubes. Both cubes have faces numbered 1 through 6. If elizabeth rolls each cube once, what is the probability that the sum of the two numbers on the top faces will be 10?
A. 1/36
b 1/12
c. 1/10
d 1/9
how many different arrangements can be made with the letters from the word TOPIC?
a. 3,125
b. 10
c.24
d.120
Ariel wants to choose 5 players for her basketball team. There are 7 players to choose from.How many different teams can Ariel make?
A. 21
B.32
c.42
D.56
Write the number of permutations in factorial form, then simplify. How many differnet ways can you and four of your friends sit in the backseat of a limousine?
A. 4!;24
b.4!120
C.5! 120
D. 5! 720
Answers
my answers r
1,d
2,c
3,a
4.c
5.b
6.d
1,d
2,c
3,a
4.c
5.b
6.d
Answered by
Ms. Sue
Your answers don't go with your questions. Your first question is 6 while your last answer is 6.
Answered by
Damon
I already answered most of these.
Answered by
Damon
Ariel wants to choose 5 players for her basketball team. There are 7 players to choose from.How many different teams can Ariel make?
A. 21
B.32
c.42
D.56
===============================
combinations in grade seven?
C(n,r) = n!/[r!(n-r)!]
= 7!/[5!(2!)]
= 7*6/2
=21
========================
Write the number of permutations in factorial form, then simplify. How many differnet ways can you and four of your friends sit in the backseat of a limousine?
A. 4!;24
b.4!120
C.5! 120
D. 5! 720
There are 5 of you.
Order does not matter so permutations of 5 taken 5 at a time
5!
=5*4*3*2 = 120
A. 21
B.32
c.42
D.56
===============================
combinations in grade seven?
C(n,r) = n!/[r!(n-r)!]
= 7!/[5!(2!)]
= 7*6/2
=21
========================
Write the number of permutations in factorial form, then simplify. How many differnet ways can you and four of your friends sit in the backseat of a limousine?
A. 4!;24
b.4!120
C.5! 120
D. 5! 720
There are 5 of you.
Order does not matter so permutations of 5 taken 5 at a time
5!
=5*4*3*2 = 120
Answered by
Damon
Write the number of permutations in factorial form, then simplify. How many differnet ways can you and four of your friends sit in the backseat of a limousine?
A. 4!;24
b.4!120
C.5! 120
D. 5! 720
There are 5 of you.
Order does matter so permutations of 5 taken 5 at a time
5!
=5*4*3*2 = 120
A. 4!;24
b.4!120
C.5! 120
D. 5! 720
There are 5 of you.
Order does matter so permutations of 5 taken 5 at a time
5!
=5*4*3*2 = 120
There are no AI answers yet. The ability to request AI answers is coming soon!