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A woman has 8 skirts and 8
blouses. In how many different
attires may she appear?
64 DIFFERENT
ATTIRES
A house has three doors, in how
many ways can a person enter
and leave by another?
9 ways to enter and
leave the house
Three coins are tossed at the
same time. What is the
possible probability?
Three coins can come up in 8
possible ways (HHH, HHT,
HTH, HTT, THH, THT, TTH
and TTT).
A student plan to buy one of the
following: a novel, a ball pen, and a note
book. If there are 15 choices for the novel,
20 choices for the ball pen and 15 choices
for the notebook, how many choices does
the student have?
The student has 50
choices.
States that the number of ways of
selecting mutually disjoint sets is
simply by adding the number of
elements of each set.
States that if there are m ways of
performing the first step and n
ways in performing the second
step, then there are m*n of
performing the steps in the given
order.
1st and 2nd RULE
At the end of the lesson, students are
expected to;
a. define permutation,
b. solve problem involving permutation;
and
c. apply the key concept of permutation in
a card game.
PERMUTATION
RULES OF PERMUTATION
(1ST and 2ND RULE)
The number of permutations of n
distinct objects arrange at the same
time is given by n!
n! = n(n-1)(n-2)(n-3) … 3.2.1.
5*4*3*2*1 = 5!
5! = 120
In how many ways can 2 boys and 4
girls can seat in a row without
restriction?
n! = n(n-1)(n-2)(n-3) … 3.2.1
6! = 6x5x4x3x2x1
6! = 720 ways


1. In how many ways can 20 books be
arranged in 2 shelves?
2. Five dice are tossed, how many
possible pattern can be made?
3-5. List all of the possible order of
the numbers 0 3 5 8?
1. A teacher wants to assign 4 different tasks to
her 4 students. In how many possible can she do
it?
2. How many ways can 5 Geometry, 4 Statistics
and 3 Algebra can be arranged on a shelf if they
are arrange in:
 According to subject
 In order Geometry, Statistics and Algebra
3. Study the third and fourth rule in
Permutation.

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CBS PRESENTATION.pptxxxxxxxxxxxxxxxxxxxxx

  • 1.
  • 2. A woman has 8 skirts and 8 blouses. In how many different attires may she appear?
  • 4. A house has three doors, in how many ways can a person enter and leave by another?
  • 5. 9 ways to enter and leave the house
  • 6. Three coins are tossed at the same time. What is the possible probability?
  • 7. Three coins can come up in 8 possible ways (HHH, HHT, HTH, HTT, THH, THT, TTH and TTT).
  • 8. A student plan to buy one of the following: a novel, a ball pen, and a note book. If there are 15 choices for the novel, 20 choices for the ball pen and 15 choices for the notebook, how many choices does the student have?
  • 9. The student has 50 choices.
  • 10. States that the number of ways of selecting mutually disjoint sets is simply by adding the number of elements of each set.
  • 11. States that if there are m ways of performing the first step and n ways in performing the second step, then there are m*n of performing the steps in the given order.
  • 12. 1st and 2nd RULE
  • 13. At the end of the lesson, students are expected to; a. define permutation, b. solve problem involving permutation; and c. apply the key concept of permutation in a card game.
  • 15. RULES OF PERMUTATION (1ST and 2ND RULE)
  • 16. The number of permutations of n distinct objects arrange at the same time is given by n! n! = n(n-1)(n-2)(n-3) … 3.2.1.
  • 18. In how many ways can 2 boys and 4 girls can seat in a row without restriction? n! = n(n-1)(n-2)(n-3) … 3.2.1 6! = 6x5x4x3x2x1 6! = 720 ways
  • 19.
  • 20.
  • 21. 1. In how many ways can 20 books be arranged in 2 shelves? 2. Five dice are tossed, how many possible pattern can be made? 3-5. List all of the possible order of the numbers 0 3 5 8?
  • 22. 1. A teacher wants to assign 4 different tasks to her 4 students. In how many possible can she do it? 2. How many ways can 5 Geometry, 4 Statistics and 3 Algebra can be arranged on a shelf if they are arrange in:  According to subject  In order Geometry, Statistics and Algebra 3. Study the third and fourth rule in Permutation.