HP 33s hp 33s_user's manual_English_E_HDPM20PIE56.pdf - Page 79

Combinations of People., six women on the committee.

Page 79 highlights

The RANDOM function uses a seed to generate a random number. Each random number generated becomes the seed for the next random number. Therefore, a sequence of random numbers can be repeated by starting with the same seed. You can store a new seed with the SEED function. If memory is cleared, the seed is reset to zero. A seed of zero will result in the calculator generating its own seed. Example: Combinations of People. A company employing 14 women and 10 men is forming a six-person safety committee. How many different combinations of people are possible? Keys: Display: Description: 24 ‘ 6 {\ _ 8 )  Twenty-four people grouped six at a time. Total number of combinations possible. If employees are chosen at random, what is the probability that the committee will contain six women? To find the probability of an event, divide the number of combinations for that event by the total number of combinations. Keys: Display: Description: 14 ‘ 6 {\ [ q _ 8 8 )  )  Fourteen women grouped six at a time. Number of combinations of six women on the committee. Brings total number of combinations back into the X-register. Divides combinations of women by total combinations to find probability that any one combination would have all women. Real-Number Functions 4-15

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Real–Number Functions
4–15
The RANDOM function uses a seed to generate a random number. Each random
number generated becomes the seed for the next random number. Therefore, a
sequence of random numbers can be repeated by starting with the same seed. You
can store a new seed with the SEED function. If memory is cleared, the seed is reset
to zero. A seed of zero will result in the calculator generating its own seed.
Example:
Combinations of People.
A company employing 14 women and 10 men is forming a six–person safety
committee. How many different combinations of people are possible
?
Keys:
Display:
Description:
24
6
_
Twenty–four people grouped six
at a time.
Total number of combinations
possible.
If employees are chosen at random, what is the probability that the committee will
contain six women
?
To find the
probability
of an event, divide the number of
combinations
for that event
by the total number of combinations.
Keys:
Display:
Description:
14
6
_
Fourteen women grouped six
at a time.
Number of combinations of
six women on the committee.
Brings total number of
combinations back into the
X–register.
Divides combinations of
women by total combinations
to find probability that any
one combination would have
all women.