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Permutations, Combinations and Probability - InsideIIM Virtual Class with CPLC's Parag Chitale

Comments
 

Sahil

Welcome move and excellent stuff here...

21 Jul 2012, 05.07 AM

Raghav

Will serve little purpose in my opinion!

22 Jul 2012, 08.37 PM

Vishal Thakur

thanks for this benevolence... Great initiative .. Plz keep up the good work

25 Jul 2012, 03.42 AM

NABEEL.M

GOOD VIRTUAL CLASS WITH SIMPLE LANGUAGE.I APPRECIATE YOU ALL

30 Jul 2012, 03.40 PM

Divnoor Kaur

Sir, I’m not able to solve the following questions. Please help. 1.Find the number of numbers lying between 3000 and 8000(including 3000 and 8000)which have at least two digits equal. 2.There are 6 Tasks and 6 Persons. Task 1 cannot be assigned to either person 1 or to person 2, task2 must be assigned to either person 3 or 4. Every person is to be assigned one task. In how many ways can the assignment be done? 3.Let S be the set of 5 digit number formed by the digits 1,2,3,4 and 5 using each digit exactly once, such that exactly two odd positions are occupied by odd digits. What is the sum of the digits in the rightmost position of the numbers in S.?

6 Sep 2012, 04.13 PM

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Comments
 

Sahil

Welcome move and excellent stuff here...

21 Jul 2012, 05.07 AM

Raghav

Will serve little purpose in my opinion!

22 Jul 2012, 08.37 PM

Vishal Thakur

thanks for this benevolence... Great initiative .. Plz keep up the good work

25 Jul 2012, 03.42 AM

NABEEL.M

GOOD VIRTUAL CLASS WITH SIMPLE LANGUAGE.I APPRECIATE YOU ALL

30 Jul 2012, 03.40 PM

Divnoor Kaur

Sir, I’m not able to solve the following questions. Please help. 1.Find the number of numbers lying between 3000 and 8000(including 3000 and 8000)which have at least two digits equal. 2.There are 6 Tasks and 6 Persons. Task 1 cannot be assigned to either person 1 or to person 2, task2 must be assigned to either person 3 or 4. Every person is to be assigned one task. In how many ways can the assignment be done? 3.Let S be the set of 5 digit number formed by the digits 1,2,3,4 and 5 using each digit exactly once, such that exactly two odd positions are occupied by odd digits. What is the sum of the digits in the rightmost position of the numbers in S.?

6 Sep 2012, 04.13 PM