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lianna [129]
3 years ago
9

Simplify (3s^8)^-5 write your answer using only positive exponents. help please!!

Mathematics
1 answer:
loris [4]3 years ago
3 0

Answer:

1 / ( 243s^40 )

Step-by-step explanation:

For this problem, we need to know that a negative exponent simply can be rewritten in the opposing part of the fraction, for this case, the denominator.  So we can simplify as shown:

(3s^8)^-5

= 1 / (3s^8)^5

= 1 / 3^5 * s^8^5

= 1 / 243 * s^40

= 1 / ( 243s^40 )

Cheers.

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I think the answer would be -14
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Volunteers for a political campaign gave out 21/38 of their fliers. They gave out the remaining 612 fliers in another neighborho
wel

Answer:

<u>The total number of fliers the volunteers gave out is 1,368: 756 in the first neighborhood and 612 in the second.</u>

Step-by-step explanation:

1. Let's review the information provided to us to answer the question correctly:

Amount of fliers the volunteers gave for a political campaign = 21/38

Remaining 612 were given out in another neighborhood

2. What is the total number of fliers they gave out?

x = Total of fliers

21x/38 = Fliers given out in the first neighborhood

612 = Fliers given out in the second neighborhood

Let's solve for x, this way:

x - 21x/38 = 612

38x - 21x = 612 * 38 (38 is the Lowest Common Denominator)

17x = 23,256

x = 23,256/17

x = 1,368

<u>The total number of fliers the volunteers gave out is 1,368: 756 in the first neighborhood and 612 in the second.</u>

Note: Same answer to question 14676213, answered by me yesterday.

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3 years ago
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4 0
3 years ago
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yanalaym [24]

Given:

The nth term of a number sequence is n^2+2n.

To find:

The first 3 terms and the 10th term.

Solution:

We have, nth term of a number sequence.

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For n=1,

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For n=2,

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a_2=4+4

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For n=3,

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a_3=9+6

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For n=10,

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a_{10}=100+20

a_{10}=120

Therefore, the first three terms are 3, 8 and 15 respectively. The 10th term is 120.

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3 years ago
Suppose you have 20 tiles with the numbers 1 through 20. The theoretical probability that a tile chosen at random is a 5 is 1/20
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Not necessarily but possibly. Theoretical probability is 1/20. Experimental probability may vary.  <span />
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