Is there a high probability that we will succeed??? A question of probability?

Typical adolescent agitation. It's hard to say whether it can be true, there are successful examples, there are more unsuccessful examples, and there are more unsuccessful ones. I think the key is not whether it is online dating, since the development of technology has provided us with convenience, then it has given us more choices, given us these choices, and we have to face these choices indifferently.

The key question is, can you stand the test of time, love is not child's play, nor is it something that you can maintain by texting and writing letters, it is not so much love as adolescent agitation.

Anything is possible! I like any kind of arousing feelings! But appearance is very important, it doesn't matter if you are beautiful or not, you have to look comfortable yourself or it is difficult to get along! What are you doing in Youyu, since you like it, it's done!

The two of you can't be together after studying.。。 Who do you think has such a strong will to go to that day? I'm not too optimistic.

The rest is up to you.

It doesn't feel like much, brother, it's better to be realistic, you better go to college first.

I don't know the authenticity of online dating, if it's in reality, maybe the probability is higher.

The success rate is 50%, and it's not a big deal.

First of all, 200 hours is equivalent to 8 days and 8 hours.

On the first day, there is a 2% chance of sending a signal per hour, the chance of sending a signal on this day is the second day, there is a 4% chance of sending a signal per hour, the chance of sending a signal on this day is the third day, there is an 8% chance of sending a signal per hour, the chance of sending a signal on this day is the fourth day, there is a 16% chance of sending a signal per hour, the chance of sending a signal on this day is the fifth day, there is a 32% chance of sending a signal per hour, and the chance of sending a signal on this day is 64% on the sixth day chance of sending a signal, and the chance of sending a signal on this day is 20

So there will be almost no search and rescue after the sixth day.

This person should be powered on together to minimize the chances of his rescue failing.

How is it distributed? After 200 hours of continuous driving, 100% of the signals were received...

And so on, do you mean a 6% or 8% chance of receiving a signal on the third day? Is it proportional or differential growth? Please make it clear.

If the chance of being rescued is high, the chances of being rescued are high.

There are a total of 100 possible outcomes of the same **, and they are equally likely.

There are 22 results for one person to win the lottery, so.

p (individual winning rate) = 22 100 = 22%.