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iren [92.7K]
3 years ago
15

Find the percent increase or decrease to the nearest percent. From 14 books to 40 books From 72 points to 50 points

Mathematics
1 answer:
Semmy [17]3 years ago
3 0

Answer:

44% increase

Step-by-step explanation:

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When a fraction is divided by the difference of 1/2 and 1/6 we get 2/3 what is the fraction
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The difference between 1/2 and 1/6 is 2/6. So to write an expression we could do x divided by 2/6=2/3. So instead of a division expression, we could make that into a multiplication problem 2/6 times 2/3=x.  2/6 times 2/3= 4/18 so your answer is 4/18 or 2/9
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Hinckley was found not guilty by The defense psychiatric reports found him to be insane while the prosecution reports declared h
Virty [35]

Answer:

The probability that Hinckley suffered from schizophrenia given his CAT scan showed brain damage is 0.186.

Step-by-step explanation:

Hello!

John Hinckley's CAT scan showed brain atrophy.

I'll symbolize with "S" the event of "having schizophrenia", "H" the event of "not having schizophrenia", and "A" is the event of "the CAT scan shows brain atrophy"

The probability of the scans showing atrophy on patients with schizophrenia is 30% P(A/S)= 0.3

The probability of the scans showing atrophy on normal patients 2% P(A/H)= 0.02

The proportion of people that suffer schizophrenia is 1.5% P(S)= 0.015

With the given information we have to calculate the probability of John Hinckley suffered from schizophrenia given that his CAT scan showed brain atrophy, this is a conditional probability and you symbolize it: P(S/A)

By definition a conditional probability is the probability of an event given that another one has occured and you calculate it as:

P(S/A)= P(S∩A)/P(A)

First we need to reach the values of P(S∩A) and P(A)

1) P(S∩A)

We know that P(A/S)= P(A∩S)/P(S)

⇒ P(A∩S)= P(A/S)*P(S)= 0.3*0.015= 0.0045

2) P(A)

P(A/H)= P(A∩H)/P(H)

The event H "not having schizophrenia" and the event S "having schizophrenia" are complementary, so we can calculate the probability of H as:

P(H)= 1 - P(S)= 1 - 0.015= 0.985

⇒P(A∩H)= P(A/H)*P(H)= 0.02*0.985= 0.0197

If you put all possible events in a contingency table(see attachment) you will see that the probability of A is:

P(A)= P(A∩S)+P(A∩H)= 0.0045+0.0197= 0.0242

Now we can calculate the asked probability:

P(S/A)= P(S∩A)/P(A)= 0.0045/0.0242= 0.186

I hope it helps!

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