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Peluang, Peluang kejadian, frekuensi harapan, peluang komplemen

14:09EnglishTranscribed Jul 25, 2026
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free download b-boy Webb Assalamualaikum

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warahmatullahi wabarakatuh meet again

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in Munich elu online

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mathematics guidance On this occasion we

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will discuss the opportunity of one

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easily and easily understood together

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with the bom channel As for the opportunity material

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that we will learn On

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this occasion the first is

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the definition then the probability of the event

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frequency expectation probability complement

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for the first material is the definition What

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is a sample space the set of all possible

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outcomes that may

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appear in an experiment then the

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sample point members of the

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sample space then the experiment the process that

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produces data then the event

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subset of the sample space

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next we will learn

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is the sample space for example

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is a dice in the experiment a

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dice is thrown once repeated the

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sample of the dice there are six 1234566

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then the sample point 1234567 sample

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part of the sample space then the

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event of an odd dice appearing from

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this sample space we will choose the

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odd one 135 then the event of an

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even dice appearing from

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Ibn sample we will choose the even

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example of the next sample space is

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in the experiment 1 coin is thrown

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once one coin has a number then the image of the

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sample space is the number of images

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then the sample point the number of images

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then the event that this number appears

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is A1 this then the event that the

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image appears is J1 then the next is

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how to determine the sample space

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for example two coins are

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thrown together The first way

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we use the table means this coin

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1 and coin two numbers are the same image the

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same image when two coins are thrown

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together the appearance is the same number number

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Hi the number of images the

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last number is the images means the

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meaning of the es is the number of numbers the images the

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images

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then the number of sample points in

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this sample space is what we call

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NS =

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Hi the second way can use the

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factor tree one coin 2coin then the

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sample space is 12345 Naen esnya

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= 4 next is three coins the

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coins are thrown together what is the

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sample space we will use the table

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12 coins when thrown Agam part of the

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sample space then the coin that

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when is the number of images when three

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coins are thrown Then the result is

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12345678 meaning the number of

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sample points is 81 coins 22 coins 43 coins

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8

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Hi then four coins the way is even

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simpler 2 ^ 12 ^ 2 2 ^ 3

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of course 4 coin when thrown then the

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sample space is 16 Still on

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determining the sample space this time which is

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related to two dice 2 dice

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thrown simultaneously the method is by

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using the first decu table The

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second dice when two dice are thrown

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then the sample space is if we

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calculate then the NS is equal to 36 the

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next material is the probability of an event If

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a is an event and s is the

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sample space then the probability of event a

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is defined as pea

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cliff antenna per NS where Ena many

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members of A then NS The number of members of

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S

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Hi how to assess the probability between

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0 = 0 and 1 means if the probability is equal to

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zero it means the event is impossible

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to occur if the probability is equal

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to one it means the event will definitely

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occur

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[Music]

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Hi for the next material is

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practice questions related to the probability of the

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event three coins thrown simultaneously the

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probability of 2 numbers and one

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picture appearing remember n is the number of members

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of a two numbers and one picture here are the numbers picture numbers picture numbers

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two numbers and one

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picture meaning the total is three then the

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NS is three Koit remember previously the

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sample space of three coins is

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eight so the probability = 3 embezzlement

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[Music]

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Still on practice questions on the probability of an event

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one dice is thrown the probability of getting an

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odd number is remember one dice the

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sample space is

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then email the number of members of a

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odd 135 the number is three

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then ns1 dice the sample space is 6

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then the probability = 3 permission that is 1 chapter 2

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next practice question two dice are

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thrown the probability of getting a number of dice

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totaling 10 is remember two dice the

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sample space is 36 Ena the number of members of A

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means dd1 plus dice 2 = 10

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we will look for dice 1 and

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dice 2 which total 10 that is 4-6 5564

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meaning the number is 3123

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Hi the good thing is three then ns2 dice is equal

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to 36 then the probability = 3 per 30 6

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that is 1/12

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[Music]

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Hi Still on the practice question of the probability of an

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event this time which is related

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to cards a card is taken

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randomly from a set of bridge cards the probability of a

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transfer event is the check card the

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children of member A CQ there are four

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black two red two then the es

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is a set of cards each of these

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cards this type of card as many as 13/14

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13th multiply

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Hi so that the probability = 4 per

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Hi is 1/13 Still on the practice of the

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probability of the event of a bag containing

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five red marbles and 4

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white marbles from the bag

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will be taken 2 marbles at once

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Determine the probability of taking both

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red which B red white we

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will discuss the first Previously both were

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red Ena many members of A are

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red We will use a

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combination of a combination of two of the five

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requested two available

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25 factorial both factorial 5 min 2

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factorial this so that the combination of 2 and 5

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results is ten then NS

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sample space of nine

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marbles from red and white will be

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taken 2 means a combination of two of

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nine that is 9 factorial per two

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factorial 9 mint two factorial

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Hi powerful the result is 36 so that

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the probability = 10 per 36 then the question

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by red white NB the many members of B

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the output is red white one red

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and one white combination one of the five

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available five then combination

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one of the four results is 29 NS is the

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same This is the result

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Hi so that the probability = 20 m

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[Music]

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Hi the next material is The

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expected frequency is the result of multiplying the probability of an

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event by the frequency or number of

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trials. Okay, the expected frequency is equal

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to the probability multiplied by n. For example,

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a die is thrown 300 times.

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Determine the expected frequency of an

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even number appearing. What does it mean?

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What is our expectation? When thrown

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300 times, an

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even number appears. The first step is to find

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the probability. 36 even numbers

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are 246, so it's good to be equal to

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three. Then the sample space of 1 die is 6 =

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half. Then the expected frequency is equal

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to the probability of multiplying the number of times it is

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thrown. Half multiply 300.

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Hi, 150 means our expectation of an

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even number appearing in 300 throws

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is 150 times. For the last material, the

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probability of one is the probability of

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a complement. The complement of an event or occurrence is the

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same as the event or not

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occurring. Pea probability of an event is a complement. The

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probability of an event is not a.

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Where Pea plus Peak complement = 1.

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So, to find Pea complement = 1,

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ask for an example. From a deck of

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bridge cards, one card is drawn at

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random. Determine the probability of not drawing a

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King card. Pea probability of drawing a

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King card is 4/50. Two then. p a

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complement the chance of being drawn is not

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one gang Same as one minpha,

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namely 1 Min part 52 the result is 48

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fans 52 so that was a

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brief discussion about the chance of 1

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definition of the chance of an event, the frequency of

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expectations, the chance of complement easily

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and easily understood together with the Bom

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channel for the next material is the

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two compound chances that we will discuss

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are not mutually exclusive,

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mutually independent, and conditional. Later

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we will discuss it easily and easily

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understood together with the Bond channel

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Thank you for likes, shares and

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subscriptions, the last word

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wassalamualaikum warahmatullahi

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wabarakatuh

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