Logical Reasoning - Logical Problems - Discussion

Discussion Forum : Logical Problems - Type 1 (Q.No. 3)
Directions to Solve
Each problem consists of three statements. Based on the first two statements, the third statement may be true, false, or uncertain.

3.
All the trees in the park are flowering trees.
Some of the trees in the park are dogwoods.
All dogwoods in the park are flowering trees.
If the first two statements are true, the third statement is
true
false
uncertain
Answer: Option
Explanation:
All of the trees in the park are flowering trees, So all dogwoods in the park are flowering trees.
Discussion:
43 comments Page 1 of 5.

Siddharth said:   5 years ago
It should be uncertain because when we use a Venn diagram it shows that it's not compulsory for all dogwoods to be flowering trees.
(14)

Vrinda said:   2 years ago
Yeah! The answer should be false as it is mentioned in the second statement that some trees in the park are dogwood.

And according to my knowledge, we are not supposed to apply our prior knowledge even if dogwood trees are flowering trees.

Correct me if I'm wrong.
(9)

Devraj said:   2 years ago
The answer should be false.

For all trees in the park are flowering trees, and some are dogwood trees, then how come all trees in the park are flowering dogwood trees?
(7)

Roshan said:   6 years ago
It is uncertain, I too agree.
(7)

Habib Rahuman said:   2 years ago
The right answer is C. Uncertain.
(4)

Ac vigneshwar said:   9 months ago
The answer is true and it is correct. Think if the park has 10 trees and all of them are flowering trees according to the first statement.

If 6 of them are barkwood trees according to the second statement.

Then by the third statement, all the 6 barkwood trees are flowering trees. Then the statement is true.
(2)

Urvi said:   9 years ago
I think the answer should be FALSE. It's very clearly mentioned "some" trees are dogwoods.
(2)

Vicky yadav said:   8 years ago
Someone explain the method to solve this problem.
(2)

Prasanta said:   7 years ago
It is uncertain. Use Venn diagram to get the answer.
(2)

Himanshi said:   9 years ago
False.

Since first it must contain some in conclusion.

And ALL statement is not possible I in in in conclusion because in order to be all it should be distributed.
(1)


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