Solve in R programming language : The time that a machine takes to produce a widget is a continuous uniform random variable ranging from 20 to 40 seconds. (a) What is the expected amount of time that...



Solve in R programming language :



  1. The time that a machine takes to produce a widget is a continuous uniform random variable ranging from 20 to 40 seconds.


(a) What is the expected amount of time that it will take to produce a widget.


(b) Find the probability that it takes at least 35 seconds to produce a widget.


(c) Find the probability that it takes no more than 25 seconds to produce a widget.


(d) Find the probability that it takes between 26.1432 and 31.1432 seconds to produce a widget.


|<br>3. The time that a machine takes to produce a widget is a continuous uniform random variable ranging from 20 to<br>40 seconds.<br>(a) What is the expected amount of time that it will take to produce a widget.<br>(b) Find the probability that it takes at least 35 seconds to produce a widget.<br>(c) Find the probability that it takes no more than 25 seconds to produce a widget.<br>(d) Find the probability that it takes between 26.1432 and 31.1432 seconds to produce a widget.<br>

Extracted text: | 3. The time that a machine takes to produce a widget is a continuous uniform random variable ranging from 20 to 40 seconds. (a) What is the expected amount of time that it will take to produce a widget. (b) Find the probability that it takes at least 35 seconds to produce a widget. (c) Find the probability that it takes no more than 25 seconds to produce a widget. (d) Find the probability that it takes between 26.1432 and 31.1432 seconds to produce a widget.
|<br>3. The time that a machine takes to produce a widget is a continuous uniform random variable ranging from 20 to<br>40 seconds.<br>(a) What is the expected amount of time that it will take to produce a widget.<br>(b) Find the probability that it takes at least 35 seconds to produce a widget.<br>(c) Find the probability that it takes no more than 25 seconds to produce a widget.<br>(d) Find the probability that it takes between 26.1432 and 31.1432 seconds to produce a widget.<br>

Extracted text: | 3. The time that a machine takes to produce a widget is a continuous uniform random variable ranging from 20 to 40 seconds. (a) What is the expected amount of time that it will take to produce a widget. (b) Find the probability that it takes at least 35 seconds to produce a widget. (c) Find the probability that it takes no more than 25 seconds to produce a widget. (d) Find the probability that it takes between 26.1432 and 31.1432 seconds to produce a widget.

Jun 09, 2022
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