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Verify whether the following function is a cumulative distribution function of a random variable Y. Consider all three properties of CDF and show explicitly which properties are satisfied and which are not satisfied. F(y)=0.1 if y<1 0.3 if 1<=y<5 0.4 if y=5 1 if y>5
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was the last one correct?
yep
can you list the three properties?
lets call the cumulative function F(x). it has three properties 1. F(x) is non decreasing 2. lim F(x) as x->-00 = 0 3. lim F(x) as x->+oo = 1 so your function satisfies properties 1 and 3, but not property 2
does that make sense?
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you need y value to be zero
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