Embedded Files
Session Plan :
Session Plan :
10 mins: Moment Generating Function with examples
10 mins: Moment Generating Function with examples
10 mins: MGF of DRV -Definition and Example problems
20 mins: MGF of CRV -Definition and Example problems
10 mins: Discussion and Summary
Lecture Material : (PDF, PPT)
Lecture Material : (PDF, PPT)
L11.pdfLearning Material (IV Quadrant Approach)
Learning Material (IV Quadrant Approach)
(Q1) : Text and Image based Content (PDF/Image Formats)
(Q1) : Text and Image based Content (PDF/Image Formats)
(Q2) : Video Based Content (Youtube)
(Q2) : Video Based Content (Youtube)
(Q3) : Formative Assessment (Google Form/Any Other Online Quiz Platform)
(Q3) : Formative Assessment (Google Form/Any Other Online Quiz Platform)
https://docs.google.com/forms/d/e/1FAIpQLSeTIp4qr3_7adVVS9TQZw2DWLldLitCydfLcJZrzFg7MGWnAA/viewform?usp=header
(Q4) : Further Reading
(Q4) : Further Reading
Key Questions
Key Questions
A random variable XXX has the MGF:
MX(t)=e5t+8t2M_X(t) = e^{5t + 8t^2}MX(t)=e5t+8t2
(i) Find E[X]E[X]E[X] and E[X2]E[X^2]E[X2] using derivatives of the MGF.
(ii) Hence, determine Var(X)\text{Var}(X)Var(X).
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