Statements:
All bikes are roads.
Some roads are TVs.
Some TVs are cups.
Conclusions:
(I) All roads are bikes.
(II) All roads are TVs.
Let's break down the information given in the statements:
Now, let's examine if the conclusions logically follow from these statements:
Statement 1 tells us that 'All bikes are roads'. This establishes a one-way relationship: the set of bikes is a subset of the set of roads.
However, the conclusion states 'All roads are bikes'. This is the reverse of Statement 1. The statements do not provide any information to suggest that every road must be a bike. There could be roads that are not bikes.
Therefore, Conclusion (I) does not logically follow from the given statements.
Statement 2 states that 'Some roads are TVs'. This means there is an intersection between roads and TVs, but it does not imply that the entire category of 'roads' is contained within the category of 'TVs'.
It's possible that only a portion of roads are TVs, and the remaining roads are not TVs. The statement does not support the claim that *all* roads are TVs.
Therefore, Conclusion (II) does not logically follow from the given statements.
Since neither Conclusion (I) nor Conclusion (II) can be logically derived from the provided statements, the correct option is that neither conclusion follows.
The relationship between the sets is:
From these, we cannot conclude 'All Roads are Bikes' or 'All Roads are TVs'.
The statements below are followed by conclusions labeled I, II and III. Assuming that the information in the statements is true, even if it appears to be at variance with generally established facts, decide which conclusion(s) logically and definitely follow(s) from the information given in the statements.
Statements:
All twenty are thirty.
All thirty are forty.
All forty are sixty.
All sixty are seventy.
Conclusions:
I. Some forty are thirty.
II. Some seventy are sixty.
III. No thirty is twenty.The statements below are followed by two conclusions labelled I and II. Assuming that the information in the statements is true, even if it appears to be at variance with generally established facts, decide which conclusion(s) logically and definitely follow(s) from the information given in the statements.
Statements:
All Strong are animals.
Some animals are Tigers.
All Tigers are Sharp.
Conclusions:
I. Some Strong are Sharp.
II. No Strong is Sharp.The statements below are followed by conclusions labelled I, II and III. Assuming that the information in the statements is true, even if it appears to be at variance with generally established facts, decide which conclusion(s) logically and definitely follow(s) from the information given in the statements.Statements:
Some women are weak.
Some weaks are female.
All female are iron.
All iron are gold.Conclusions:
I. Some weaks are iron.
II. Some gold are weaks.
III. Some women are female.
The statements below are followed by two conclusions labeled I and II. Assuming that the information in the statements is true, even if it appears to be at variance with generally established facts, decide which conclusion(s) logically and definitely follow(s) from the information given in the statements.Statements:
Some teaspoons are glasses.
All teddies are teaspoons.
Conclusions:
I. Some teddies are glasses.
II. Some glasses are teddies.
The statements below are followed by two conclusions labeled I and II. Assuming that the information in the statements is true, even if it appears to be at variance with generally Established facts, decide which conclusion(s) logically and definitely follow(s) from the Information, Given in the Statements.
Statements:
All bangles are rings.
Some rings are toys.
Some toys are dolls.
Conclusions:
I. Some rings are bangles.
II. Some dolls are rings.