Identificare n e p

Ottimo lavoro nell’individuare quale venditore aveva la probabilità più alta di chiudere nove o più vendite.

Ricorda che una distribuzione binomiale è definita da due parametri: \(n\) (il numero di prove) e \(p\) (la probabilità di successo in ogni prova). L’esito più probabile (moda) della distribuzione di James è 8 vendite su un massimo di 12 tentativi a settimana.

Ricorda, \(p\) è la probabilità di successo in una singola prova, non la probabilità mostrata sull’asse y del grafico.

Sai identificare n e p per la distribuzione delle vendite di James?

james_sales_distribution_peaking_between_eight_and_nine_successes.png

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Introduzione alla statistica

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Questo esercizio fa parte del corso

Introduzione alla statistica

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Summary statistics gives you the tools you need to describe your data. In this chapter, you'll explore summary statistics including mean, median, and standard deviation, and learn how to accurately interpret them. You'll also develop your critical thinking skills, allowing you to choose the best summary statistics for your data.

Exercise 1: What is statistics?Exercise 2: Using statistics in the real-world Exercise 3: Identifying data types Exercise 4: Descriptive vs. Inferential statistics Exercise 5: Measures of center Exercise 6: Typical number of robberies per London Borough Exercise 7: Choosing a measure Exercise 8: London Boroughs with most frequent crimes Exercise 9: Measures of spread Exercise 10: Defining measures of spread Exercise 11: Box plots for measuring spread Exercise 12: Which crime has the larger standard deviation

Probability underpins a large part of statistics, where it is used to calculate the chance of events occurring. You'll work with real-world sales data and learn how data with different values can be interpreted as a probability distribution. You'll find out about discrete and continuous probability distributions, including the discovery of the normal distribution and how it occurs frequently in natural events!

Exercise 1: What are the chances?Exercise 2: What is more likely?Exercise 3: Chances of the next sale being more than the mean Exercise 4: Conditional probability Exercise 5: Dependent vs. Independent events Exercise 6: Orders of more than 10 basket products Exercise 7: Discrete distributions Exercise 8: Identifying distributions Exercise 9: Sample mean vs. Theoretical mean Exercise 10: Continuous distributions Exercise 11: Discrete vs. Continuous distributions Exercise 12: Finding the normal distribution Exercise 13: Probability with a uniform distribution

It's time to explore more probability distributions. You'll learn about the binomial distribution for visualizing the probability of binary outcomes, and one of the most important distributions in statistics, the normal distribution. You'll see how distributions can be described by their shape, along with discovering the Poisson distribution and its role in calculating the probabilities of events occuring over time. You'll also gain an understanding of the central limit theorem!

Exercise 1: La distribuzione binomiale Exercise 2: Riconoscere una distribuzione binomiale Exercise 3: Come la probabilità influisce sulla distribuzione binomiale Exercise 4: Identificare n e p

Esercizio in corso

Exercise 5: La distribuzione normale Exercise 6: Riconoscere la distribuzione normale Exercise 7: Cosa rende speciale la distribuzione normale?Exercise 8: Riconoscere l'asimmetria (skewness)Exercise 9: Descrivere le distribuzioni usando la curtosi Exercise 10: Il teorema del limite centrale Exercise 11: Visualizzare le distribuzioni campionarie Exercise 12: Il TCL vs. la legge dei grandi numeri Exercise 13: Quando usare il teorema del limite centrale Exercise 14: La distribuzione di Poisson Exercise 15: Riconoscere i processi di Poisson Exercise 16: Riconoscere lambda nella distribuzione di Poisson

In the final chapter, you'll be introduced to hypothesis testing and how it can be used to accurately draw conclusions about a population. You'll discover correlation and how it can be used to quantify a linear relationship between two variables. You'll find out about experimental design techniques such as randomization and blinding. You'll also learn about concepts used to minimize the risk of drawing the wrong conclusion about the results of hypothesis tests!

Exercise 1: Hypothesis testing Exercise 2: Sunshine and sleep Exercise 3: The hypothesis testing workflow Exercise 4: Independent and dependent variables Exercise 5: Experiments Exercise 6: Recognizing controlled trials Exercise 7: Why use randomization?Exercise 8: Correlation Exercise 9: Identifying correlation between variables Exercise 10: What can correlation tell you?Exercise 11: Confounding variables Exercise 12: Interpreting hypothesis test results Exercise 13: Significance levels vs. p-values Exercise 14: Type I and type II errors Exercise 15: Congratulations!