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VARVARA [1.3K]
1 year ago
15

The logistic growth function f(t) = 34,000 /(1 + 1132.3e-1.1t) models the number of people who have become ill with a partiafter

its initial outbreak in a particular community. What is the limiting size of the population that becomes ill?
Mathematics
1 answer:
AlekseyPX1 year ago
8 0

Solution

for this case we have the following function:

f(t)=\frac{34000}{1+1132.3e^{-1.1t}}

And we want to find the limiting size of the population, since this is a logistic function the loading or the limiting size needs to be:

34000

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Which of the pairs of events below is mutually exclusive?
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Answer:

Drawing an ace of spades and then drawing another ace of spades without replacement from a standard deck of cards.

Step-by-step explanation:

Given four pair of events:

1. Drawing an ace of spades and then drawing another ace of spades without replacement from a standard deck of cards

2. Drawing a 2 and drawing a 4 with replacement from a standard deck of cards

3. Drawing a heart and then drawing a spade without replacement from a standard deck of cards

4. Drawing a jack and then drawing a 7 without replacement from a standard deck of cards

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First of all, let us have a look at the definition of mutually exclusive events.

Mutually exclusive events do not have any case in common.

In other words, two events are known as mutually exclusive when both the events can not occur at the same time.

Now, let us have a look at the given options one by one:

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We know that there is only one ace of spades in a standard deck.

Therefore, the two events can not occur one after the other, so these are mutually exclusive events.

2. Drawing a 2 and drawing a 4 with replacement from a standard deck of cards.

The two events can occur one after the other, so these are not mutually exclusive.

3. Drawing a heart and then drawing a spade without replacement from a standard deck of cards.

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4. Drawing a jack and then drawing a 7 without replacement from a standard deck of cards.

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