Consider the following scenario and answer the
following 4 two-part questions.
The life of Sunshine CD players is normally
distributed with a mean of 4.2 years and a standard deviation of
1.3 years. A CD player is guaranteed for 3 years.
1. We are interested in the length of time a CD player
lasts.
a. Find the probability that a CD player will break
down during the guarantee period. P(0<x<____) =
_______
b. Sketch and shade a normal curve to indicate the
probability we are interested in. Be sure to label and scale the
horizontal axis.
2. Some CD players last up to 6 years.
a. Find the probability that a CD player will last
between 2.75 and 6 years.
b. Sketch and shade a normal curve as in question
1.b.
3. An executive wants to know the 90th percentile for
CD player life.
a. Find the 90th percentile for the length of time a
CD player lasts.
b. Sketch and shade a normal curve as in question
1.b.
4. The engineers want to know what is typical for
these CD players.
a. Find the lower and upper bounds for CD player life
for the middle 85% of CD players produced
b. Sketch and shade a normal curve as in question
1.b.
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