All Answers 352886 Answers

Correct....

there is 6?

there's 4

*Hint hint: 4; answer is A* 

ohhh my bad i read that wrong it's 36

I am guessing that "well done" and "rare" are different (so you can only have one or the other).

There are 3 outcomes for well done and 3 outcomes for rare, so 3 + 3 = 6. 

If the combinations could be comined (Eg: well done with ketchup and rare with ketchup), then the answer would be 3*3 = 9 combinations. 

I'm American, but my mother came from the Azores, an island owned by Portugal, when she was a few years old. So I'm part American, part Portuguese.

35:130 

Divide 5 on both sides to get 7:26

THer ration is 7:26.

- PM

35 / 130   =    7 / 26

Well.....how many are there   ????

We are multiplying 6 x 6.....

Multiples of 3,   1 - 25

3, 6, 9, 12, 15, 18, 21, 24

How many are odd ???

B 12?

[ 6 outcomes possible on Die 1  ]   x   [  6 outcomes possible on Die 2 ]

What is the answer, NSS??

8 / 30   =    4 / 15

# 6

8 Favorable

# 5

30 possible outcomes

We have 10 total

We have a  5/10   = 1/2  probability of a red on the first draw

We hav a 4/9  probability of a red on the second draw

So         1/2  * 4/9    =     4 / 18   =   2 / 9

Help 5

Marcus randomly draws tokens from a bag containing 10 blue tokens, 8 green tokens, and 12 red tokens. The first draw is a green token. How many total outcomes were possible for this event?

A.

8

B.

10

C.

22

D.

30

32 / 50   =   .64   = 64%

KER-RECKT.....!!!!!

Look  at     x  / (x - 2)

Note that  if x = 2  we get

2 /  ( 2 - 2)   =      

2 / 0

But division by 0 is undefined.....so   2   will  not work.....so.....it is extraneous !!!

Probability  =    Favorable Outcomes  / Total Outcomes   =  3 /10

Note that we   have 3 favrorable outcomes....and 10 total outcomes

So   10 - 3   =   Unfavorable Outcomes  = 7

Odds =    Favorable Outcomes  / Unfavorable Outcomes   =   3 / 7

Yep.....!!!

Any 10 can finish in 1st place .... any of the remining 9 can finish second..... any of the remaining 8 can finish third....

So.....the Fundamental Counting Principle gives us

10 x 9 x 8   =  720

40 D