Solved

In March 1995 the Space Shuttle Carried an Experiment Designed $p(x)=x e^{-x}$

Question 3

Short Answer

In March 1995 the space shuttle carried an experiment designed by a Harvard student who studies the growth of crystals.Suppose the probability density function of the length, x cm, of a crystal grown in space is modeled by $p(x)=x e^{-x}$ for $x \geq 0$ .The cumulative distribution function giving the probability that a crystal has length $\le$ t cm is represented by P(t).Which of the quantities (i)- (x)below represents precisely the probability that a crystal has length less than 3.01 cm?
$In March 1995 the space shuttle carried an experiment designed by a Harvard student who studies the growth of crystals.Suppose the probability density function of the length, x cm, of a crystal grown in space is modeled by p(x)=x e^{-x} for x \geq 0 .The cumulative distribution function giving the probability that a crystal has length \le t cm is represented by P(t).Which of the quantities (i)- (x)below represents precisely the probability that a crystal has length less than 3.01 cm?$

In March 1995 the Space Shuttle Carried an Experiment Designed p(x)=xe−xp(x)=x e^{-x}p(x)=xe−x

Short Answer

Correct Answer:VerifiedShow Answer

In March 1995 the Space Shuttle Carried an Experiment Designed $p(x)=x e^{-x}$

Correct Answer:
Verified