pa TagalogOnce a human being believes that this is the time to give up, then it will take place. In that situation, those who remain dreaming ambitiously and wish to change the organization's mentality are called leaders. 1 A few days ago, I gathered all representatives from each sales branch and announced, "we will double our sales." The question was how they took the announcement; Did they find it easy to accomplish or felt that the target is unattainable? People cannot believe something beyond tremendous when they are at the bottom, having an extremely difficult time improving their sales figures
1. pa TagalogOnce a human being believes that this is the time to give up, then it will take place. In that situation, those who remain dreaming ambitiously and wish to change the organization's mentality are called leaders. 1 A few days ago, I gathered all representatives from each sales branch and announced, "we will double our sales." The question was how they took the announcement; Did they find it easy to accomplish or felt that the target is unattainable? People cannot believe something beyond tremendous when they are at the bottom, having an extremely difficult time improving their sales figures
Answer:
simple lang answer
Explanation:
basahin mo mabuti hope it helps :)
Answer:
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Explanation:
hope it gelps goodluck !
you can check it on gòogle translàtor if you want
sòrryy ayaw i lagay ni bràìnly, tap mo nalang yung pic
2. Compute for the unknown value of the following combinations. Answers only. 1. C(5, 4) Find the value of n. 4. C(n, 3) = 56 5. C(10, r) = 120 Find the value of r. 2. C(7,2)= = 3. C(12,8) Analyze and solve the given problems. Show your solution and box the final ans 1. Five students are members of the school chess club. If three players represent chess tournament, in how many ways can they be selected? 2. There are 12 models applied for a tv commercial. If the producer was asked to f consisting of 6 members, how many groups can be formed? 3. How many selections are possible if only 4 names are drawn in a box containing 4. How many polygons can you make out of 6 distinct points in a plane, no three o collinear? 5. There are 13 volleyball teams during the 2019 CARAA. How many games must each team can play every other team exactly once? 6. How many diagonals can be drawn in a 9-sided polygon? 7. Fifteen participants for the MTAP competition were asked to shake hands and in themselves with each other. How many handshakes took place? 8. A group of 6 women and 9 men will form five-person committees. Find the numb committees are possible if it must consist of the following: a. 2 men and 3 women c. at least 3 of them are women d. at most 4 men b. all members are men 9. Mrs. Rivera's business is gown rental and sale. She decided one day that she w her 10 newest gowns in her shop's window to attract customers. If she only had and planned to change the set of gowns every 2 days, how many days will have she runs out of a new set to display? 10. A box contains 6 distinct red balls and 4 distinct blue balls. In how many ways c drawn randomly from the box if: a. any color can be picked? b. 2 balls is red and one is blue? c. all three balls are red? eflections: You may answer in Tagalog. 1. Identify problems given in this activity that you find difficult to solve. Explain why yo 2. On a scale of 1 star to 5 stars, how will you rate your knowledge in solving combina 3. If you will be given an opportunity to tell your teacher, what else do you need help in
Answers to Combinations:
1. C(5,4) = 5
2. C(7,2) = 21
3. C(12,8) = 495
4. C(n,3) = 56, n = 9
5. C(10,r) = 120, r = 3
Solutions to Problems:
1. The number of ways to select 3 players from 5 is C(5,3) = 10 ways.
2. The number of ways to select 6 models from 12 is C(12,6) = 924 ways.
3. The number of ways to select 4 names from a box containing 4 is C(4,4) = 1 way.
4. The number of ways to form a polygon using 6 distinct points in a plane is C(6,3)/3! = 20 ways.
5. Each team must play against 12 other teams, so the number of games each team must play is C(12,2) = 66 games.
6. The number of diagonals that can be drawn in a 9-sided polygon is (9*6)/2 - 9 = 27 diagonals.
7. The number of handshakes that took place among 15 participants is C(15,2) = 105 handshakes.
8. a. The number of committees that consist of 2 men and 3 women is C(9,2) * C(6,3) = 15,120 committees.
b. The number of committees that consist of all men is C(9,5) = 126 committees.
c. The number of committees that consist of at least 3 women is C(9,2) * C(6,1) + C(9,3) * C(6,2) + C(9,4) * C(6,1) + C(9,5) = 18,330 committees.
d. The number of committees that consist of at most 4 men is C(9,1) * C(6,4) + C(9,2) * C(6,3) + C(9,3) * C(6,2) + C(9,4) * C(6,1) + C(9,5) = 23,604 committees.
9. The number of sets of gowns that can be displayed is C(10,5) = 252 sets. If Mrs. Rivera changes the set of gowns every 2 days, she can display new sets for 2 x 252 = 504 days.
10. a. The number of ways to draw 3 balls from the box is C(10,3) = 120 ways.
b. The number of ways to draw 2 red balls and 1 blue ball is C(6,2) * C(4,1) = 90 ways.
c. The number of ways to draw 3 red balls is C(6,3) = 20 ways.
Reflections:
1. The problems that I find difficult to solve are problems 8 and 10. These problems involve more complex combinations and require more steps to solve.
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