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Natasha2012 [34]
3 years ago
9

8912 butterflies on one branch they estimate 1000 times as large. How many butterflies were at the site in all?

Mathematics
2 answers:
coldgirl [10]3 years ago
6 0
<span>There are 8 912 butterflies on one branch.
And they estimated to have 1000 times as large.
now, find the total number of the butterflies found in their site.
=> 8 912 x 1000 (because it is stated that the number of butterflies in all is 1 000 times as large as the given number of butterflies in a one branch.)
=> Multiply 8 912 by 1 000
=> 8 912 000
Thus, the total of butterflies in their site is approximately 8 912 000</span><span>

</span>



Alex17521 [72]3 years ago
4 0

Answer:

There are 8 912 butterflies on one branch.

And they estimated to have 1000 times as large.

now, find the total number of the butterflies found in their site.

=> 8 912 x 1000 (because it is stated that the number of butterflies in all is 1 000 times as large as the given number of butterflies in a one branch.)

=> Multiply 8 912 by 1 000

=> 8 912 000

Thus, the total of butterflies in their site is approximately 8 912 000

Read more on Brainly.com - brainly.com/question/620276#readmore

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Answer:

The correct estimate of the amount generated to the local economy is $3,333,333.\bar3

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The percentage of the amount of the salaries and the subsequent earnings expected to be spent on the local community = 70%

Therefore, we have;

For a first amount of 1 million into the economy, the next amount to into the economy is 70/100 × 1 million = 700,000, then we have 70/100 × 700,000 and so on, which is a geometric sequence, with first term, a = $1 million, the common ratio, r = 70/100 = 0.7, the number of terms = Infinity = ∞

The sum of a geometric sequence to infinity is given as follows;

\sum\limits_{k = 0}^{\infty }a \cdot r^k = S_{\infty} = \dfrac{a}{1 - r}

Substituting the known values gives;

\sum\limits_{k = 0}^{\infty }1,000,000 \times 0.7 ^k =  \dfrac{1,000,000}{1 - 0.7}= 3,333,333.\bar 3

Therefore, the correct estimate of the amount generated to the local economy by the $1 million salaries that will be paid = $3,333,333.\bar3.

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