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This section includes 546 Mcqs, each offering curated multiple-choice questions to sharpen your General Aptitude knowledge and support exam preparation. Choose a topic below to get started.
251. |
In how many different ways can a person get his two guests stayed in 9 rooms when only one guest stays in one room? |
A. | 72 |
B. | 6 |
C. | 36 |
D. | 81 |
Answer» D. 81 | |
252. |
How many different six letter words can be formed using the letters of the word ‘PENCIL’ if repetition is not allowed? |
A. | 700 |
B. | 720 |
C. | 740 |
D. | 760 |
Answer» C. 740 | |
253. |
On simplification the product\((x_1 + y_1)(x_2 + y_2)...(x_{10} + y_{10})\)how many such terms are there which will have only single x and rest y's? |
A. | \(2^{10}\) |
B. | 10 |
C. | 20 |
D. | 1 |
Answer» C. 20 | |
254. |
How many different sums can be formed with the denominations Rs. 50, Rs. 100, Rs. 200, Rs. 500 and Rs. 2,000 taking at least three denominations at a time? |
A. | 16 |
B. | 15 |
C. | 14 |
D. | 10 |
Answer» B. 15 | |
255. |
How many 3-digit numbers can be formed from the digits 2, 3, 5, 6, 7 and 9, which are divisible by 5 and none of the digits is repeated? |
A. | 5 |
B. | 10 |
C. | 15 |
D. | 20 |
Answer» E. | |
256. |
In how many different ways can the letters of the word 'DETAIL' be arranged in such a way that the vowels occupy only the odd positions? |
A. | 32 |
B. | 48 |
C. | 36 |
D. | 60 |
Answer» D. 60 | |
257. |
A box contains 2 white balls, 3 black balls and 4 red balls. In how many ways can 3 balls be drawn from the box, if at least one black ball is to be included in the draw? |
A. | 32 |
B. | 48 |
C. | 64 |
D. | 96 |
Answer» D. 96 | |
258. |
In how many different ways can the letters of the word 'MATHEMATICS' be arranged so that the vowels always come together? |
A. | 10080 |
B. | 4989600 |
C. | 120960 |
D. | None of these |
Answer» D. None of these | |
259. |
How many 4-letter words with or without meaning, can be formed out of the letters of the word, 'LOGARITHMS', if repetition of letters is not allowed? |
A. | 40 |
B. | 400 |
C. | 5040 |
D. | 2520 |
Answer» D. 2520 | |
260. |
How many words with or without meaning, can be formed by using all the letters of the word, 'DELHI' using each letter exactly once? |
A. | 720 |
B. | 24 |
C. | None of these |
D. | 120 |
Answer» E. | |
261. |
How many 3 digit numbers can be formed from the digits 2, 3, 5, 6, 7 and 9 which are divisible by 5 and none of the digits is repeated? |
A. | 20 |
B. | 16 |
C. | 8 |
D. | 24 |
Answer» B. 16 | |
262. |
How many arrangements can be made out of the letters of the word 'ENGINEERING' ? |
A. | 924000 |
B. | 277200 |
C. | None of these |
D. | 182000 |
Answer» C. None of these | |
263. |
How many words can be formed by using all letters of the word 'BIHAR'? |
A. | 720 |
B. | 24 |
C. | 120 |
D. | 60 |
Answer» D. 60 | |
264. |
In how many different ways can the letters of the word 'LEADING' be arranged such that the vowels should always come together? |
A. | None of these |
B. | 720 |
C. | 420 |
D. | 122 |
Answer» C. 420 | |
265. |
How many 3-letter words with or without meaning, can be formed out of the letters of the word, 'LOGARITHMS', if repetition of letters is not allowed? |
A. | 720 |
B. | 420 |
C. | None of these |
D. | 5040 |
Answer» B. 420 | |
266. |
There are 8 men and 10 women and you need to form a committee of 5 men and 6 women. In how many ways can the committee be formed? |
A. | 10420 |
B. | 11 |
C. | 11760 |
D. | None of these |
Answer» D. None of these | |
267. |
In how many different ways can the letters of the word 'MATHEMATICS' be arranged such that the vowels must always come together? |
A. | 9800 |
B. | 100020 |
C. | 120960 |
D. | 140020 |
Answer» D. 140020 | |
268. |
In how many ways can a group of 5 men and 2 women be made out of a total of 7 men and 3 women? |
A. | 1 |
B. | 126 |
C. | 63 |
D. | 64 |
Answer» D. 64 | |
269. |
In how many ways can 5 man draw water from 5 taps if no tap can be used more than once? |
A. | None of these |
B. | 720 |
C. | 60 |
D. | 120 |
Answer» E. | |
270. |
Find out the number of ways in which 6 rings of different types can be worn in 3 fingers? |
A. | 120 |
B. | 720 |
C. | 125 |
D. | 729 |
Answer» E. | |
271. |
In how many different ways can 5 girls and 5 boys form a circle such that the boys and the girls alternate? |
A. | 2880 |
B. | 1400 |
C. | 1200 |
D. | 3212 |
Answer» B. 1400 | |
272. |
A question paper has two parts P and Q, each containing 10 questions. If a student needs to choose 8 from part P and 4 from part Q, in how many ways can he do that? |
A. | None of these |
B. | 6020 |
C. | 1200 |
D. | 9450 |
Answer» E. | |
273. |
A box contains 4 red, 3 white and 2 blue balls. Three balls are drawn at random. Find out the number of ways of selecting the balls of different colours? |
A. | 62 |
B. | 48 |
C. | 12 |
D. | 24 |
Answer» E. | |
274. |
25 buses are running between two places P and Q. In how many ways can a person go from P to Q and return by a different bus? |
A. | None of these |
B. | 600 |
C. | 12 |
D. | 24 |
Answer» C. 12 | |
275. |
An event manager has ten patterns of chairs and eight patterns of tables. In how many ways can he make a pair of table and chair? |
A. | 100 |
B. | 80 |
C. | 110 |
D. | 64 |
Answer» C. 110 | |
276. |
How many 6 digit telephone numbers can be formed if each number starts with 35 and no digit appears more than once? |
A. | 720 |
B. | 360 |
C. | 1420 |
D. | 1680 |
Answer» E. | |
277. |
Find the number of diagonals formed in hexagon . |
A. | 12 |
B. | 10 |
C. | 6 |
D. | 9 |
Answer» E. | |
278. |
There is a polygon of 12 sides . How many triangles can be drawn using the vertices of polygon ? |
A. | 200 |
B. | 220 |
C. | 240 |
D. | 260 |
Answer» C. 240 | |
279. |
In how many ways, a cricket team of 11 players can be made from 15 players, if a particulars player is always chosen ? |
A. | 1835 |
B. | 1001 |
C. | 1635 |
D. | 1365 |
Answer» C. 1635 | |
280. |
In how many ways, a committee of 3 men and 2 women can be formed out of a total of 4 men and 4 women ? |
A. | 15 |
B. | 16 |
C. | 20 |
D. | 24 |
Answer» E. | |
281. |
How many necklaces of 12 beads can be made from 18 beads of various colours ? |
A. | [118 x 13!] / 2 |
B. | [110 x 14! ] / 2 |
C. | [119 x 13!] / 2 |
D. | [110 x 12!] / 2 |
Answer» D. [110 x 12!] / 2 | |
282. |
In how many different ways, 5 boys and 5 girls can sit on a circular table, so that the boys and girls are alternate ? |
A. | 2880 |
B. | 2800 |
C. | 2680 |
D. | 2280 |
Answer» B. 2800 | |
283. |
20 persons were invited to a party. In how many ways, they and the host can be seated at a circular table ? |
A. | 18 ! |
B. | 19 ! |
C. | 20 ! |
D. | Couldn't be determined |
Answer» D. Couldn't be determined | |
284. |
Find the number of ways, in which 12 different beads can be arranged to form a necklace . |
A. | 11 !/2 |
B. | 10 !/2 |
C. | 12 !/2 |
D. | Couldn't be determined |
Answer» B. 10 !/2 | |
285. |
In how many ways, can the letters of the word 'ASSASSINATION' be arranged, so that all the S are together ? |
A. | 10! |
B. | 14! (4!) |
C. | 151200 |
D. | 3628800 |
Answer» D. 3628800 | |
286. |
A child has four pockets and three marbles. In how many ways, the child can put the marbles in the pockets ? |
A. | 12 |
B. | 64 |
C. | 256 |
D. | 60 |
Answer» C. 256 | |
287. |
Boxes numbered 1, 2, 3, 4 and 5 are kept in a row and they are to be filled with either a red or a blue ball such that no two adjacent boxes can be filled with blue balls Then, how different arrangeme |
A. | 8 |
B. | 10 |
C. | 15 |
D. | 22 |
Answer» E. | |
288. |
In how many different ways can four books A, B, C and D be arranged one above another in a vertical order such that the books A and B are never in continuous position ? |
A. | 9 |
B. | 12 |
C. | 14 |
D. | 18 |
Answer» C. 14 | |
289. |
A man has 9 friends, 4 boys and 5 girls. In how many ways can he invite them, if there have to be exactly 3 girls in the invitees ? |
A. | 320 |
B. | 160 |
C. | 80 |
D. | 200 |
Answer» C. 80 | |
290. |
A department had 8 male and female employees each. A project team involving 3 male and 3 female members needs to be chosen from the department employees. How many different projects teams can be chose |
A. | 112896 |
B. | 3136 |
C. | 720 |
D. | 112 |
Answer» C. 720 | |
291. |
Find the number of different ways of forming a committee consisting of 3 men and 3 women from 6 men and 5 women. ? |
A. | 30 |
B. | 20 |
C. | 10 |
D. | 25 |
Answer» B. 20 | |
292. |
Find the number of ways of preparing a chain with 5 different coloured beads ? |
A. | 18 |
B. | 24 |
C. | 12 |
D. | 30 |
Answer» D. 30 | |
293. |
If there are 12 persons in a party and each of them shakes hands with each other, how many handshakes do happen in the party? |
A. | 77 |
B. | 66 |
C. | 44 |
D. | 55 |
Answer» C. 44 | |
294. |
In a monthly test, the teacher decides that there will be there questions, one each from ex. 7, 8 and 9 of the text book. There are 12 questions in ex-7 , 18 in ex-8 and 9 in ex-9. In how many ways ca |
A. | 1944 |
B. | 2094 |
C. | 1894 |
D. | 2194 |
Answer» B. 2094 | |
295. |
139 person have signed for an elimination tournament. All players are to be paired up for the first round but because 139 is an odd number one player gets a bye, which promotes him to the second round |
A. | 136 |
B. | 137 |
C. | 138 |
D. | 139 |
Answer» D. 139 | |
296. |
2 Men and 1 women board a bus in which 5 seats are vacant, one of these 5 seats is reserved for ladies. A women may or may not sit on the seat reserved for ladies . In how many different ways can the |
A. | 15 |
B. | 36 |
C. | 48 |
D. | 60 |
Answer» C. 48 | |
297. |
Find the number of ways of arranging the host and 8 guests at a circular table, so that the host always sits in a particular seat ? |
A. | 4! |
B. | 8! |
C. | 6! |
D. | 9! |
Answer» C. 6! | |
298. |
How many different numbers can be formed from the digits 3, 4, 5, 6 and 7 when repetitions are allowed ? |
A. | 3125 |
B. | 625 |
C. | 3905 |
D. | 125 |
Answer» D. 125 | |
299. |
Three dice (each having six faces with each face having one number from 1 or 6 ) are rolled. What is the number of possible outcomes such that atleast one dice shows the numbers 2 ? |
A. | 36 |
B. | 81 |
C. | 91 |
D. | 116 |
Answer» D. 116 | |
300. |
A, B , C , and D are four towns, any three of which are non-collinear. Then, the number of ways to construct three roads each joining a pair of towns, so that the roads do not form a triangle, is ? |
A. | 7 |
B. | 8 |
C. | 9 |
D. | 24 |
Answer» E. | |