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vlabodo [156]
3 years ago
7

A FAIR CUBE USED IN A GAME HAS 1 YELLOW SIDE AND 5 GREEN SIDES.EMILY WILL WIN THE GAME IF THE CUBE LANDS ON A GREEN SIDE ON HER

NEXT ROLL. WHICH STATEMENT BEST DESCRIBES EMILY'S CHANCE OF WINNING THE GAME.
A CERTINLY WILL WIN
B CERTAINLY WILL LOSE
C MOST LIKELY WILL WIN
D MOST LIKELY WILL LOSE
Mathematics
2 answers:
krok68 [10]3 years ago
7 0
I believe the answer is C
The probability that it will land on a green face is 5/6
Therefore it is not sure that she will win but most certainly she will therefore the answer is C
Sever21 [200]3 years ago
3 0
The answer will be C.MOST LIKELY WILL WIN because we know that the side has total 6 sides: 1 yellow and 5 green, so we know that green sides dominated mostly on the game. P(rolling green sides):5/6, and there is a lot of chances that she will win. A is not the right answer because shr certainly will win the game, but what about she roll and get the yellow, it will not certainly. Furthermore, she will mostly win the game. OKAY, LET ME EXPLAIN IT RIGHT NOW FOR YOU TO SEE. ACCORDING TO THE TEXT, IT SAID THAT THE CUBE HAD TOTAL 6 SIDES- 1 YELLOW SIDE AND 5 GREEN SIDES. NOW, WE KNOW THAT THE PROBABILITY OF WINNING A GAME IS 5/6 WHICH EQUAL TO 83.333333%, SO THAT SHE MOSTLY WIN THE GAME. I DON NOT CHOOSE A BECAUSE OF THE WORD CERTAINLY WHICH MEANS THAT SHE ALWAYS WON THE GAMES WHICH IS IMPOSSIBLE, BECAUSE SHE SOMETIMES WONS AND LOSE. DO YOU GET IT, DO YOU?Hope it help!
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a) 658008 samples

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Step-by-step explanation:

a) How many ways sample of 5 each can be selected from 40 is just a combination problem since the order of selection isn't important.

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b) How many samples of 5 contain exactly one nonconforming chip?

There are 10 nonconforming chips in the batch, and 1 nonconforming chip for the sample of 5 be picked from ten in the following number of ways

¹⁰C₁ = 10 ways

then the remaining 4 conforming chips in a sample of 5 can be picked from the remaining 30 total conforming chips in the following number of ways

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c) How many samples of 5 contain at least one nonconforming chip?

The number of samples of 5 that contain at least one nonconforming chip = (Total number of samples) - (Number of samples with no nonconforming chip in them)

Number of samples with no nonconforming chip in them = ³⁰C₅ = 142506 samples

Total number of samples = 658008

The number of samples of 5 that contain at least one nonconforming chip = 658008 - 142506 = 515502 samples

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Answer:

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Step-by-step explanation:

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