Textbook ExpertVerified Tutor
22 Dec 2021
Given information
Given: , where is the function whose graph is shown.
To find: We have to estimate for and
Step-by-step explanation
Step 1.
We will estimate the area covered by the fuunction for and by counting squares that comes under the curve of the function and observation.
i. To find for .
As from the graph, the area from to is
Therefore,
Now, since the graph of curve is smooth, we can only predict the approximate area by looking at the graph.
So,
unit2
where x is the cdf of random variable that follows exponential distribution with parameter 1.