Question
Statements: All rollers are coasters. Some
swings are rollers. All bridges are swings. . Conclusions: I. All coasters being swings is a possibility. II. Some swings are not bridges. III. At least some rollers are definitely swings. 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 logically follows from the given statements disregarding commonly known facts.Solution
Some swings are rollers(I) + All rollers are coasters(A) ⇒ Some swings are coasters(I) ⇒Probable conclusion ⇒ All coasters may be swings(A). Hence, conclusion I follows. All bridges are swings(A) ⇒ Conversion ⇒ Some swings are bridges(I). Hence, conclusion II does not follow. Some swings are rollers(I) ⇒ Conversion ⇒ Some rollers are swings(I). Hence, conclusion III follows.
If the sum of two positive numbers is 37 and the difference between these two numbers is 5, then what is the product of the two numbers?
Find the sum of all the numbers between 2150 and 3780 which are divisible by 9 as well as 6.
- A student was supposed to multiply a number by 0.84 but instead multiplied it by 8.4. Due to this, his result exceeded the correct result by 3360. Find the...
When a number is divided by 12, it leaves a remainder 5. When the same number is divided by 18, it leaves a remainder 11. What is the smallest such number?
The first number is four times 60% of the second number. If the second number is increased by 5, the first number becomes twice the new value of the sec...
Find the least 4-digit number which, when divided by 16, 20, and 25, leaves a remainder of 7 in each case.
A waiter income consist of his salary and tips. During one week his tips were 4/5 of his salary. What portion of his income came from tips?
- What quantity must be subtracted from (11/16) to get (3/8)?
Find the difference between minimum and maximum value of 'e' such that '3e1750' is always divisible by 3.