@azizcoulibaly281:

yes l'm musulman
yes l'm musulman
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Region: CI
Friday 18 September 2026 21:06:35 GMT
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fawziabendeddouch
fawziabendeddouch :
Allah ou Akbar
2026-09-18 21:24:11
25
user7805420782257
user7805420782257 :
que Dieu nous protège amén amén amén
2026-09-18 23:19:32
22
bndsl1
BND SL :
sallahou alla moukhed 🥰🥰🥰
2026-09-19 13:16:23
3
queen.najuu48
Queen najuu 🇸🇱❤️🫀🇬🇲 :
Allha😭🤲
2026-09-19 21:55:02
0
iskutaliso6
iskutaliso6 :
الله أكبر
2026-09-19 17:58:08
0
mogtba.bashir
كلين هاوس☠️ شفرة💊☠️🥷 :
اللهم انصر جميع المسلمين يارب
2026-09-19 23:08:30
1
xanafta1
￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ :
allah
2026-09-19 17:51:51
0
spartamaiga
SPARTA :
Amina
2026-09-21 03:03:04
0
alma.eizu
💱Alma 💲Eizu :
الله أكبر الله أكبر الله أكبر الله أكبر الله أكبر الله أكبر الله أكبر الله أكبر الله أكبر الله أكبر الله أكبر
2026-09-19 20:58:14
0
lagar22380
Lagaré223🩷 :
🤲🤲🤲🤲🤲🤲Anime yarabi
2026-09-18 21:17:04
4
almoustapha.mounk7
Almoustapha Mounkaila :
Dieu le tout puissant
2026-09-20 15:43:34
0
maryamoahmadguure
Maryam :
Allah
2026-09-19 20:45:23
0
ibrahima.krouma3
Ibrahima Krouma :
Amine
2026-09-19 22:21:10
0
momo.763947
momo_763947 :
https://vt.tiktok.com/ZSq3PLxCA/
2026-09-20 23:53:23
0
ali.diko11
Ali Diko🇲🇷🇱🇧 :
الله الله
2026-09-18 23:57:32
1
mrsabasi23
❤️🌹😘🌹 :
2026-09-18 23:18:02
0
mariama.wuria
Mariama Wuria :
2026-09-21 08:16:40
0
user8525694716295
Oumou :
❤️❤️❤️❤️❤️❤️
2026-09-18 22:58:40
1
kadidjatoukassa
Kadidjatou Traore :
allah 🤲🤲🤲🙏🙏☝️☝️
2026-09-18 22:25:36
4
mda3661
MDA :
Amine yarab 🤲
2026-09-19 13:47:33
0
fatoudjitte18
Niankass Djité :
2026-09-19 13:59:13
0
user668290163390
ود شرم حليب العامري 🤙 :
الله أكبر
2026-09-19 20:34:37
0
user3763340774996
hash_kidy8🧸🧸 :
amin
2026-09-19 17:01:46
0
sounge111
Adama sounge 166 :
sallaho Alla moukhamade ❤️
2026-09-19 17:33:04
0
.mariam3465
🦻👈😡😡00000🇲🇱🇧🇫🇳🇪 :
2026-09-18 23:24:28
0
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Probability distributions describe how probabilities are assigned to possible values of a random variable. There are two fundamental types you should know. 👇 1️⃣ DISCRETE DISTRIBUTION 🔢 A discrete random variable takes countable values, often integers. Examples: 🎲 Number on a dice 👥 Number of customers 📞 Number of calls 🪙 Number of heads PMF Probability Mass Function (PMF) gives the probability of each individual value. Example: 🎲 P(X = 3) = 1/6 Common discrete distributions: 🔹 Binomial 🔹 Poisson 🔹 Bernoulli 🔹 Geometric 2️⃣ CONTINUOUS DISTRIBUTION 📈 A continuous random variable can take any value within a range of real numbers. Examples: 📏 Height ⚖️ Weight 🌡️ Temperature ⏱️ Time 💰 Measurements PDF Probability Density Function (PDF) describes the density of probability across values. For continuous variables: P(X = exact value) = 0 Instead, probability is calculated over an interval. Example: P(170 < Height < 180) Common continuous distributions: 🔔 Normal ⏳ Exponential 📊 Uniform 🎯 Student’s t 🧠 EASY WAY TO REMEMBER PMF → Points / individual values PDF → Density across a continuous range 🔢 Discrete: “How likely is this exact outcome?” 📈 Continuous: “How much probability lies within this range?” 💡 Understanding probability distributions is essential for statistics, hypothesis testing, Machine Learning, and Data Science. 📌 Save this cheat sheet for your ML journey. #Probability #Statistics #DataScience #MachineLearning                #creatorsearchinsights
Probability distributions describe how probabilities are assigned to possible values of a random variable. There are two fundamental types you should know. 👇 1️⃣ DISCRETE DISTRIBUTION 🔢 A discrete random variable takes countable values, often integers. Examples: 🎲 Number on a dice 👥 Number of customers 📞 Number of calls 🪙 Number of heads PMF Probability Mass Function (PMF) gives the probability of each individual value. Example: 🎲 P(X = 3) = 1/6 Common discrete distributions: 🔹 Binomial 🔹 Poisson 🔹 Bernoulli 🔹 Geometric 2️⃣ CONTINUOUS DISTRIBUTION 📈 A continuous random variable can take any value within a range of real numbers. Examples: 📏 Height ⚖️ Weight 🌡️ Temperature ⏱️ Time 💰 Measurements PDF Probability Density Function (PDF) describes the density of probability across values. For continuous variables: P(X = exact value) = 0 Instead, probability is calculated over an interval. Example: P(170 < Height < 180) Common continuous distributions: 🔔 Normal ⏳ Exponential 📊 Uniform 🎯 Student’s t 🧠 EASY WAY TO REMEMBER PMF → Points / individual values PDF → Density across a continuous range 🔢 Discrete: “How likely is this exact outcome?” 📈 Continuous: “How much probability lies within this range?” 💡 Understanding probability distributions is essential for statistics, hypothesis testing, Machine Learning, and Data Science. 📌 Save this cheat sheet for your ML journey. #Probability #Statistics #DataScience #MachineLearning #creatorsearchinsights

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