Question

When only the​ value-added time is​ considered, the time it takes to build a laser printer is thought to be uniformly distributed between 10 and 16 hours.

a. What are the chances that it will take more than 12 ​value-added hours to build a​ printer?

b. How likely is it that a printer will require less than 11 vaule added hours

c. Suppose a single customer orders two printers. Determine the probability that the first and second printer each will require less than 11 value-added hours to complete.

The probability that it will take more than 12 ​value-added hours to build a printer is

nothing.

​(Round to four decimal places as​ needed.)

b. The probability that a printer will require less than 11 ​value-added hours is

nothing.

​(Round to four decimal places as​ needed.)

c. The probability that two printers will each require less than 11 ​value-added hours is

nothing.

​(Round to four decimal places as​ needed.)

Answer 1

Pr(x2) unath PB 2 C16,o) Lonath A C10,o) C12,0) O.666 Length AB 6 CIo,o IG o)