00:01
Now, here in this question, suppose we are interested in bidding a piece of line, and we know that the other competitor is also interested.
00:10
The seller announced that the highest bid in excess of 10 ,000 will be accepted.
00:14
Assume that the computer's bid exit is random available, that uniformed distribute between this and this.
00:23
Okay.
00:24
So it's uniformed distribution between this and this, right? so suppose there's a lowest one, and then this is.
00:30
Highest one, the uniform dispute between these two points, right? so one is 10 ,000s and the other is 15 thousands, right? suppose you beat 12 ,000s, what's probably that you beat will be accepted? well, if you bid, say, somewhere here, right, 12 ,000s, and probably you like to be accepted, of course, it's given by the proportion of this part, right? well, that's, of course, you know, the two, right, is two over five, right? so that's 40%.
00:59
Suppose you beat this much, what's probably you would be accepted.
01:02
Well, if you beat a little bit higher, and of course, that would be, the acceptance will be a bit higher, right? now you beat a bit here, right? now your proportion would be actually the total proportion is 5 ,000s, and your, the segment of your proportion, actually, three thousand, so obviously that's 60 % rare.
01:22
What amount should you billion dollars to maximize the probability that you get the property? obviously, you need to beat something like 15, of thousands, right? maybe a little bit higher, right? a bit higher, right? maybe something like that.
01:38
15 ,000 plus one, for example...