is it possible to solve every question of time and work if we assume the total work ..please solve this question to help me understand :-
In how many ways 10 ppl in a line can be arranged such that 8 particular ppl are never together?
a 5 digit no. formed using digits 1, 3, 5, 7, 9. without repeating any one of them. what is the sum of such possible nmbrs.???
- none of these
- 6666600
- 6666660
- 6666666
0 voters
In three distinct regular polygons, it is known that the measure of the internal angle of one regular polygon exceeds the measure of the internal angle of the other two regular polygons by 15° and 27° respectively. Furthermore, the sum of the measures of the external angles of all the three regular polygons is 177°. What is the sum of the number of sides of all these three regular polygons ?
a. 17
b. 18
c. 19
d. 20
Answer the question in image..
- A
- D
- C
- B
0 voters
Answer the foll.:
the number of positive integral solution of abc = 30 is
Pls explain answer as well
- none of these
- 243
- 81
- 27
0 voters
guys does anyone has a compiled set of geometry theorems and applications..if u have plz mail me at snehashisc @gmail !! thanks in advance!
How many natural numbers less than 100 when squared and divided by 24 leave a remainder of 1 ?
a) 30
b) 33
c) 32
d) 34
Please do not post answers without explanation. Answer toh mujhe bhi pata hai 😁
puys..shudnt d answer for this question be 325???
PS: aimcat 1401 question
In how many ways can 5 ppl sit in a circle such that particular 2 ppl are never together?
There are two circles of equal radius , such that they pass through each others center . what would be the 1) perimeter
2)area
of the overlapped region .
Sorry Puys , i dont have answer options for this , but these types are coming in examinations a lot .
Can you please help me with the approach !!
- Help required
- Help required
0 voters
If you're posting CAT questions(YOU SHOULD NOT BE DOING THIS),At least be smart and don't tag it as CAT2013 (NO!I AM NOT ENCOURAGING YOU TO POST THEM)
Which of the following are factors of 3^259+2^296
1) 16 2) 349 3) 2443
a. only 3
b. 2 and 3
c. 1 and 3
d. all of them
if a x b x c x d = 210 then how many solutions are there for this equation.
Q There are 20 coins of denominations 50p, 20p ,5p. What is the minimum integer amount that can be formed from these coins (for every denomination atleast one coin is present and all the 20 coins have to be used)??
In how many different ways can a cube be painted if each face has to be painted either red or blue?
10
12
16
20
What is the highest power of 5 in 10!*100!*1000! ?? 😛 
In how many ways can 18 identical balls be distributed among 3 identical boxes.... ???