Triple Alliance: Italy, Germany, Austria-Hungary
Answer:
1. Masaya, dahil alam ko na isa na naman itong masayang araw na makikita ko ang mga kaibigan ko. Ngayong nasa bahay na ay malungkot, dahil hindi ko makikita ang mga kaibigan ko at mas marami pang ipinapagawa.
2. Ang paaralan para sa akin ay isang masayang lugar kung saan ka mag aaral at makakakilala ng maraming kaibigan.
3. Ito ay parang paaralan nadin, ngunit hindi masaya at masigla tulad sa eskwelahan at hindi ko rin nakikita ang mga kaibigan ko.
4. Dahil malayo sa mga kaibigan, mas mahirap matuto online at dahil narin sa dahilang mas maraming pinapagawa kaysa dati.
5. Dahil walang sigla sa bahay at pahirapan ang paraan ng pag aaral ngayon.
Explanation:
yes
Using the hypergeometric distribution, it is found that the probability is 0.845 = 84.5%.
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- The patients are chosen from the sample without replacement, which means that the hypergeometric distribution is used to solve this question.
Hypergeometric distribution:
The probability of x successes is given by:

The parameters are:
- x is the number of successes.
- N is the size of the population.
- n is the size of the sample.
- k is the total number of desired outcomes.
Combination formula:
is the number of different combinations of x objects from a set of n elements, given as:

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- 56074 patients, thus

- Sample of 40, thus,

- 235 left against medical advice, thus,
.
The probability that none left against medical advice is P(X = 0), so:


The probability is 0.845 = 84.5%.
A similar problem is given at brainly.com/question/24008577
Answer:
are not suitable for tiny apartments
Explanation: Only logical answer based on the information given
Surface runoff happens when, usually a liquid, flows from a high point to a low point because of a driving force in pressure difference as evident in the difference in elevation. In other words, liquid will runoff from the mountains to the plains. Since a low, flat plain has no difference in elevation, it will not cause the fluid to flow. Thus, it is impossible for surface runoff to happen within a low, flat plain.