Question
Statements : Some tablets are vowels. No vowel
is a letter. All letters are words. Conclusions:I. Some tablets are not letters. II. All words are vowels. III. All tablets are words. In each of the questions below are given three statements followed by three conclusions numbered I, II and III. You have to take the given statements to be true even if they seem to be at variance with commonly known facts. Read all the conclusions and then decide which of given conclusions definitely does not follow logically from the given statements disregarding commonly known facts.Solution
Some tablets are vowels(I) + No vowel is a letter(E) ⇒ Some tablets are not letters(O). Hence conclusion I follows. No vowel is a letter(E) + All letters are words(A) ⇒ Some words are not vowels(O*). Hence conclusion II does not follow. Some tablets are vowels(I) + No vowel is a letter(E) ⇒ Some tablets are not letters(O) + All letters are words (A) ⇒ No conclusion. Hence conclusion III does not follow. ALTERNATE SOLUTION: Minimal possibility: 
What is the difference between 3/5 of 150 and 1/2 of 300?
There are 8 classrooms, each with an average of 16 students. No classroom has the same number of students, and all classrooms, except the 8th one, have ...
Find the unit digit of the expression: 7! + 8! + 9! + 10! + ........ + 500!.
The sum of two numbers is 30 while the difference between these two numbers is 6. What is 50% of the product of the two numbers?
If the first term is 125 and the common ratio is 3/5, then what will be the fourth term of the geometric progression (G.P)?
Find the smallest integer greater than 100 which leaves remainder 4 when divided by each of 5, 6 and 7.
The number of books with ‘Aarav’ and ‘Bhavna’ together is 18 more than that with ‘Chirag’, while the number of books with ‘Bhavna’ and �...
- A number when divided by 21 gives a remainder of 7. What would be the remainder when six times the number is divided by 21?
- If the product of three consecutive natural numbers is 1320, then what is their sum?
When a number is divided by 26 remainder is 9. Find the remainder when seven times of the same number is divided by 26.