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dmitriy555 [2]
3 years ago
15

Laredo advertises a reward for the return of his lost dog. Miguel, who does not know of the reward, finds and returns the dog, w

ithout asking for reward.
Miguel cannot recover the reward, because he :

a. did not confer a benefit on Laredo by returning the dog.

b. did not know of the reward when he returned the dog.

c. did not ask for the reward when he returned the dog.

d. returned the dog.
Business
1 answer:
Makovka662 [10]3 years ago
4 0

Answer:

b. did not know of the reward when he returned the dog.

Explanation:

Laredo advertises for getting his dog back. This does not infer that the dog will only be returned when the reward will be paid.

Miguel did not know about the reward, so the reward in this case is not mandatory to be paid, but if Laredo initiates the reward himself, that can be accepted.

This is a clear demonstration of being kind and get what you know.

So if you do not know the facts, you are on fault.

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If the world's population increased exponentially from 5.937 billion in 1998 to 6.771 billion in 2008 and continued to increase
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Answer:

The world's population would have been 7.1137 billion in 2012, and this is 0.0437 billion (i.e. 7.1137 - 7.07 = 0.0437) higher compared to the population reference bureau estimate of 7.07 billion in July 2012.

Explanation:

This can be computed using the following exponential formula:

P(t) = P(0)a^t ............................ (1)

Where;

P(t) = World population in year t.

P(0) = World population in year 0 which is 1998 = 5.937 billion

a = base = ?

t = number of years

Substituting the value into equation (1), we have:

P(t) = 5.937 * a^t .......................................... (2)

Since we have 10 years from 1998 to 2008 (i.e. 2008 - 1998 = 10), we have:

P(t) = P(10) = World population in 2008 = 6.771 billion

t = 10

Substituting the value into equation (2) and solve for a, we have:

6.771 = 5.937 * a^10

a^10 = 6.771 / 5.937

a^10 = 1.1405

a = \sqrt[10]{1.405}

a = 1.013

Since we have 14 years from 1998 to 2012 (i.e. 2012 - 1998 = 14), we now have:

P(t) = P(14) = World population in 2012 = ?

P(0) = World population in year 0 which is 1998 = 5.937 billion

a = 1.013 as already calculated above

t = 14

Substituting the value into equation (1), we have:

P(14) = 5.937 * 1.013^14

P(14) = 5.937 * 1.192

P(14) = 7.1137 billion

Therefore, the world's population would have been 7.1137 billion in 2012, and this is 0.0437 billion (i.e. 7.1137 - 7.07 = 0.0437) higher compared to the population reference bureau estimate of 7.07 billion in july 2012.

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