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A program consists of two modules executed sequentially. Let f1 (t) and f2 (t) respectively denote the probability density functions of time taken to execute the two modules. The probability density function of the overall time taken to execute the program is given by
- a)f1( t ) + f2( t )
- b)
- c)
- d)max {f1(t), f2(t)}
Correct answer is option 'C'. Can you explain this answer?
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Most Upvoted Answer
A program consists of two modules executed sequentially. Let f1 (t) an...
Let the time taken for first and second modules be represented by x and y and
total time = t.
and y and total time = t.
∴ t = x + y is a random variable
Now the joint density function
which is also called as convolution of f1 and f2, abbreviated as f1* f2.
total time = t.
and y and total time = t.
∴ t = x + y is a random variable
Now the joint density function
which is also called as convolution of f1 and f2, abbreviated as f1* f2.
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Community Answer
A program consists of two modules executed sequentially. Let f1 (t) an...
Let the time taken for first and second modules be represented by x and y and
total time = t.
and y and total time = t.
∴ t = x + y is a random variable
Now the joint density function
which is also called as convolution of f1 and f2, abbreviated as f1* f2.
total time = t.
and y and total time = t.
∴ t = x + y is a random variable
Now the joint density function
which is also called as convolution of f1 and f2, abbreviated as f1* f2.
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A program consists of two modules executed sequentially. Let f1 (t) and f2 (t) respectively denote the probability density functions of time taken to execute the two modules. The probability density function of the overall time taken to execute the program is given bya)f1( t ) + f2( t )b)c)d)max {f1(t), f2(t)}Correct answer is option 'C'. Can you explain this answer?
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