Fig. 1 for Question An amateur statistics practitioner proudly shows you the graph above (Fig. 1) and probability distribution function (PDF) for a continuous random variable X. He is parallelogram should be adequate for a PDF. a) Determine the value of K so that the graphis a probability distribution. b) Define f(X)for the graph such that the area under the curve properly show from 0 to 10. Hint: you may have to revise the graph so that a proper Algebrc reflect the area of the polygon as probability
Fig. 1 for Question An amateur statistics practitioner proudly shows you the graph above (Fig. 1) and probability distribution function (PDF) for a continuous random variable X. He is parallelogram should be adequate for a PDF. a) Determine the value of K so that the graphis a probability distribution. b) Define f(X)for the graph such that the area under the curve properly show from 0 to 10. Hint: you may have to revise the graph so that a proper Algebrc reflect the area of the polygon as probability
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Fig. 1 for Question
An amateur statistics practitioner proudly shows you the graph above (Fig. 1) and insists that it is a proper
probability distribution function (PDF) for a continuous random variable X. He is positive that the area of the
parallelogram should be adequate for a PDF.
a)
Determine the value of K so that the graph is a probability distribution.
b)
Define f(X) for the graph such that the area under the curve properly shows the probability density of X
from 0 to 10. Hint: you may have to revise the graph so that a proper Algebraic function can be defined, but still
reflect the area of the polygon as probability"
Transcribed Image Text:8 0
Fig. 1 for Question
An amateur statistics practitioner proudly shows you the graph above (Fig. 1) and insists that it is a proper
probability distribution function (PDF) for a continuous random variable X. He is positive that the area of the
parallelogram should be adequate for a PDF.
a)
Determine the value of K so that the graph is a probability distribution.
b)
Define f(X) for the graph such that the area under the curve properly shows the probability density of X
from 0 to 10. Hint: you may have to revise the graph so that a proper Algebraic function can be defined, but still
reflect the area of the polygon as probability
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