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Troyanec [42]
3 years ago
15

Need help on 2,3, and 4 please

Mathematics
2 answers:
Romashka-Z-Leto [24]3 years ago
5 0
2)x-(-24)=49
   x+24=49
   x=49-24
   x=25
3)-22=3+a
    -22-3=a
    -25=a
     a=-25
4)-46=-20-x
    x=-20+46
    x=26
larisa86 [58]3 years ago
5 0
Hi , for the second one the answer is 25
x - [-24] equals 49
We have to  change the subtraction sign to an addition sign and the number -24 to its opposite .
25+24 equals 49
For the third one the answer is -25 because 3 plus -25 equals to -22.
For the fourth one the answer is 26
we change the sign to an addition sign and the number 26 to its opposite , the we just add .
 
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Both the sample can be used to make inferences about the population.

Given that,

Jason and Yolanda both drew a simple random sample from a non-normally distributed population of 25,000.

Jason’s sample consisted of 0.24% of the population, while Yolanda’s sample consisted of 0.32% of the population.

We have to find,

Whose sample can be used to make inferences about the population?

According to the question,

Total number of population = 25000

Percent of the sample of Jason = 0.24%

Percent of the sample of Yolanda's = 0.32%

Then,

The number of the population according to Jason's sample is given by,

=\dfrac{ Sample \ of \ population \ in \ percentage}{100} \times {Total \ number \ of \ population}\\\\= \dfrac{0.24}{100} \times 25,000\\\\= 0.24 \times 250\\\\= 60

And the number of the population according to Yolanda's sample is given by,

=\dfrac{ Sample \ of \ population \ in \ percentage}{100} \times {Total \ number \ of \ population}\\\\= \dfrac{0.32}{100} \times 25,000\\\\= 0.24 \times 250\\\\= 80

Hence, Both the sample can be used to make inferences about the population.

For more details refer to the link given below.

brainly.com/question/13796006

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(And)

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Step-by-step explanation:

A series in mathematics is the sum of a sequence of numbers to infinity

A convergent series is a series that sums to a limit

From the given options, we have;

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\sum \limits _{n = 1}^\infty \dfrac{2\cdot n}{n + 1}

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Second option

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As 'n' increases, n² - 1, becomes more larger than n - 2, and the series diverges

Third option

\sum \limits _{n = 1}^\infty \left( \dfrac{1}{5} \right) ^n

As 'n' increases, \left( \dfrac{1}{5} \right) ^n, becomes more smaller and tend to '0', therefore, the series converges

Fourth option

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As 'n' increases, \dfrac{1}{10} \cdot (3) ^n, becomes more larger and tend to infinity, therefore, the series diverges.

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