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3 years ago

I’ll mark as BRANLIEST!!!!!!

SAT

1 answer:

slavikrds [6]3 years ago

8 0

Okay, i hope this helps!!! <3

St. Joseph Of Cupertino

After his ordination to the holy priesthood, he gave himself up entirely to a life of devotion to the Lord and his church.

His deep devotional life led him to the kind of holiness which is forged through humility, voluntary mortification, and obedience.

His mother was not at all pleased to have the eighteen-year-old Joseph back home again, so she finally got him accepted as a servant at the Franciscan monastery.

The Holy Spirit began to work many amazing miracles through St. Joseph.

St. Joseph became so famous for the miracles that he was finally kept hidden from the public, but he was happy for the chance to be alone with his beloved Lord.

The people flocked to him in droves seeking help and advice in the confessional, and he assisted many in living a truly devout Christian life.

O Great St. Joseph of Cupertino who while on earth did obtain from God the grace to be asked at your examination only the questions you knew, obtain for me a like favour in the examinations for which I am now preparing.

have a great day!!! :)

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If 7 men 5 women have applied for job and 3 applicants are randomly selected from the probability that 2 are men how many WOmen?

ElenaW [278]

The probability of selecting 2 men and a woman is $\frac{21}{44}$

The sample space is made up of 7 men and 5 women. So we have a total of 12 people.

If 3 applicants are randomly selected without replacement, there will be three mutually exclusive possibilities;

$MMW=\text{Event that a Man, then Man, then Woman is selected}\\MWM=\text{Event that a Man, then Woman, then Man is selected}\\WMM=\text{Event that a Woman, then Man, then Man is selected}\\$

The final probability will have the form

$P(\text{2 men and 1 woman})=P(MMW)+P(MWM)+P(WMM)$

because the possibilities are mutually exclusive.

<h3>Computing the Probability of each possibility</h3>

Each mutually exclusive possibility is made up of dependent events. This is because when selection is done without replacement, it affects the size of the sample space.

The Probability of selecting a Man, then a Man, then a Woman is

$P(MMW)=\dfrac{7}{12}\times\dfrac{6}{11}\times\dfrac{5}{10}\\\\=\dfrac{7}{44}$

The Probability of selecting a Man, then a Woman, then a Man is

$P(MWM)=\dfrac{7}{12}\times\dfrac{5}{11}\times\dfrac{6}{10}\\\\=\dfrac{7}{44}$

The Probability of selecting a Woman, then a Man, then a Man is

$P(MWM)=\dfrac{5}{12}\times\dfrac{7}{11}\times\dfrac{6}{10}\\\\=\dfrac{7}{44}$

<h3>Calculate the Probability of getting two men and a woman</h3>

The final probability is

$P(\text{2 men and 1 woman})=P(MMW)+P(MWM)+P(WMM)\\\\=\dfrac{7}{44}+\dfrac{7}{44}+\dfrac{7}{44}\\\\=\dfrac{21}{44}$

Learn more about probability here brainly.com/question/3932712

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