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Blababa [14]
3 years ago
9

A(n) = -6 - 4(n -1) find the 4th term in the sequence.

Mathematics
1 answer:
seropon [69]3 years ago
3 0

\bf \begin{array}{ccll} n&term&\stackrel{-6-4(n-1)}{value}\\ ------&------&------\\ 1&A(1)&-6-4(1-1)\\ &&-6-4(0)\\ &&-6\\\\ 2&A(2)&-6-4(2-1)\\ &&-6-4\\ &&-10\\\\ 3&A(3)&-6-4(3-1)\\ &&-6-8\\ &&-14\\\\ 4&A(4)&-6-4(4-1)\\ &&-6-12\\ &&-18 \end{array}

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sertanlavr [38]
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4 0
3 years ago
About 19​% of the population of a large country is hopelessly romantic. If two people are randomly​ selected, what is the probab
rjkz [21]

Answer:

a)

<em> The probability that both will be hopelessly romantic is </em>  

<em>                                                              P(X = 2)   =  0.0361 </em>

<em>b) </em>

<em>The probability that at least one person is hopelessly romantic is</em>

<em>                P( X>1) = 0.3439</em>

<u>Step-by-step explanation:</u>

a)

<em> Given data population proportion 'p' = 19% =0.19</em>

<em>                                                           q  = 1-p = 1- 0.19 =0.81</em>

<em> Given  two people are randomly​ selected</em>

<em>  Given n = 2</em>

Let 'X' be the random variable in binomial distribution

P(X=r) =n_{C_{r} } p^{r} q^{n-r}

<em>The probability that both will be hopelessly romantic is </em>

                   P(X= 2) =2_{C_{2} } (0.19)^{2} (0.81)^{2-2}

                     P(X = 2)   = 1 × 0.0361

<em> The probability that both will be hopelessly romantic is </em>  

<em>                                                              P(X = 2)   =  0.0361 </em>

<em>b) </em>

<em>The probability that at least one person is hopelessly romantic is</em>

<em>                P( X>1) = 1-P(x<1)</em>

<em>                             = 1 - ( p(x =0)</em>

<em>                             = </em>1- 2_{C_{0} } (0.19)^{0} (0.81)^{2-0}<em></em>

<em>                      </em>      = 1 - (0.81)²

                           = 1 -0.6561

                           = 0.3439

<em>The probability that at least one person is hopelessly romantic is</em>

<em>                P( X>1) = 0.3439</em>

7 0
3 years ago
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