How many ways a 6 member team can be formed having three men and three ladies from a group of 6 men and 7 ladies?
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Try Numerade free for 7 days Your browser does not support the video tag.✕ ✕ DiscussionYou must be signed in to discuss. Video TranscriptThanks for this problem. We want to um find a group of three men and three ladies from a population of six men and six ladies. So what are we going to do is we want to find a number of a number of ways. We choose three men from the rule of six men and we're going to multiply that. But a number of ways we can choose three ladies from a group of seven ladies. So Number of ways you can choose three men from group six men. It's gonna be six, choose suit. And a number of ways to into three ladies from seven ladies is gonna be 7 to 3. He's gonna go to six factorial over three factorial times three factorial multiplied by seven factorial times three factorial four factorial putting down to the calculator or you can spin it and you can see my hand for the sake of this video. We're putting it on the club later. You need that 700. I'm just in case you don't know. An N. Factorial is gonna be in terms and minus one times a minus to consider until you reach one. So five factorial for example would be five times four times three times two times what? Mhm. Yeah I hope that have Numerade has step-by-step video solutions, matched directly to more than +2,000 textbooks. Top Probability Educators
Andrew K.University of California - Los Angeles How many ways a 5 member team can be formed having 3 men and 2 ladies?(∵ncr=n! r! (n−r)!) Hence in a committee of 5 members selected from 6 men and 5 women consisting 3 men and 2 women is 200 ways.
What is the number of possible words that can be made using the word quiz such that the vowels never come together Choices 8/12 16 24?Hence, the number of words can be made such that vowels never come together = 24 – 12 = 12 ways.
What does 10p5 mean Quizizz?116280. 120 seconds. Q. What does 10P5 mean? Permutations with 5 choices and 10 positions.
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