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3 years ago

6

Janessa is playing a board game with two friends. Using a single die, one friend rolled a four, and the other friend rolled a th

ree. Janessa needs to roll a number higher than both friends to win the game, and she wants to calculate her probability of winning.
How many desired outcomes should Janessa use in her probability calculation?

2

4

6

3

1 answer:

Leya [2.2K]3 years ago

6 0

Answer:

The answer would be 2

Step-by-step explanation:

The only other possible high outcomes would be 5 and 6 since.

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Help plz no links will mark brainliest if correct!

BARSIC [14]

Answer:

8

Step-by-step explanation:

Because when you add them you get 2m+8/2m

Which is equal to 8/1 or 8

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3 years ago

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Superman and Spider-Man take turns in saving the world in the ratio of 4:3. There are 42 disastrous events , how many times do t

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4 years ago

Find the unit rate 42 pages

Rainbow [258]

Answer:

14 pages per day

Step-by-step explanation:

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43 (pages)/3(days)= 14 (pages per day)

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3 years ago

Did he watch the whole movie

valentinak56 [21]

No, he has not watched the whole movie. The answer would be D. he only has 2/15 to watch.

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3 years ago

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Use the euclidean algorithm to find

kvasek [131]

A)
$18=1\cdot12+6$
$12=2\cdot6+0$
$\implies\mathrm{gcd}(12,18)=6$

b)
$201=1\cdot111+90$
$111=1\cdot90+21$
$90=4\cdot21+6$
$21=3\cdot6+3$
$6=2\cdot3+0$
$\implies\mathrm{gcd}(111,201)=3$

c)
$1331=1\cdot1001+330$
$1001=3\cdot330+11$
$330=30\cdot11+0$
$\implies\mathrm{gcd}(1001,1331)=11$

d)
$54321=4\cdot12345+4941$
$12345=2\cdot4941+2463$
$4941=2\cdot2463+15$
$2463=164\cdot15+3$
$15=5\cdot3+0$
$\implies\mathrm{gcd}(12345,54321)=3$

e)
$5040=5\cdot1000+40$
$1000=25\cdot40+0$
$\implies\mathrm{gcd}(1000,5040)=40$

f)
$9888=1\cdot6060+3828$
$6060=1\cdot3828+2232$
$3828=1\cdot2232+1596$
$2232=1\cdot1596+636$
$1596=2\cdot636+324$
$636=1\cdot324+312$
$324=1\cdot312+12$
$312=26\cdot12+0$
$\implies\mathrm{gcd}(9888,6060)=12$

8 0

3 years ago