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Sidana [21]
3 years ago
7

You play a game that involves spinning the money wheel shown. you spin the wheel twice find the probability that you get more th

an $500 on your first spin and then go bankrupt on your second spin. round your answer to the nearest tenth

Mathematics
2 answers:
Mice21 [21]3 years ago
6 0

Answer:

Probability that you get more than $500 on your first spin and then go bankrupt on your second spin is:

0.02

Step-by-step explanation:

There are 24 segments on the wheel in total.

6 segment are of more than $500 and 2 are the bankruptcy spaces.

P(more than $500 on first spin and bankrupt on second spin)

=P(more than $500 on first spin)×P(bankrupt on second)

=

\dfrac{6}{24}\times \dfrac{2}{24}\\ \\=\dfrac{1}{4}\times \dfrac{1}{12}\\ \\=\dfrac{1}{48} \\\\=0.02

Hence, probability that you get more than $500 on your first spin and then go bankrupt on your second spin is:

0.02

olga2289 [7]3 years ago
5 0
There are 24 segments on the wheel in total. 1 segment is the $500 and 2 are the bankruptcy spaces. You would then multiply the two fractions 1/24 and 2/24 (the chances of getting each result) to get the answer. 1•2=2 and 24•24=576 making the fraction 2/576. Then you would simplify by dividing both sides by 2 which equals the final answer 1/288.
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1. so it has to have every x is one y and every y has one x
graph them
we see that the only ones that are one to one are the first one, the 2nd one and the 4th one

2.
solve for x and replace with f⁻¹(x) and y with x
minus 8 and cube both sides
(y-8)³=x-2
add 2
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replace
f⁻¹(x)=(x-8)³+2
first one


3.
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ah, I see, you're program has a different one to one definition, no horizontal or vertical line can cross, lemme edit te first question again
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4. a neat trick is this:
the domain of f(x) is the range of f⁻¹(x)
the range of f(x) is the domain of f⁻¹(x)

the domain of f(x)=1/(3x+2)
hmm, can't divide by 0 so set denomenator to 0
3x+2=0
3x=-2
x=-2/3
domain is all real numbers except -2/3
(-infinity,-2/3)U(-2/3,infinity)
that's the range of f⁻¹(x)

range
ok, hmm, range is from positive initny to 0 then from 0 to positive inifnty, not including 0

so the domain of f⁻¹(x) is (-∞,0)U(0,∞)
range of f⁻¹(x) is (-∞,-2/3)U(-2/3,∞)
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