Below are given statements. You have to take the given statements to be true even if they appear to be at variance with commonly known facts, and then decide which of conclusions logically follows from the given statements. For each question, mark out an appropriate answer choice that you think is correct. Statements: Some doors are slides. All slides are rooms. Some rooms are works. No work is code. Conclusions: 1) Some slides are works. 2) Some rooms are not code. 3) 100% rooms are slides. 4) Some doors are works.

Below are given statements. You have to take the given statements to be true even if they appear to be at variance with commonly known facts, and then decide which of conclusions logically follows from the given statements. For each question, mark out an appropriate answer choice that you think is correct. Statements: Some doors are slides. All slides are rooms. Some rooms are works. No work is code. Conclusions: 1) Some slides are works. 2) Some rooms are not code. 3) 100% rooms are slides. 4) Some doors are works. Correct Answer Statement 2 follows

The least possible Venn diagram for the given statements is as follows,

[ src="//storage.googleapis.com/tb-img/production/19/06/FT11_L1_Apr%2023_30q_Revd%20%282%29.docx%20translated_Reviewed.docx%209.PNG" style="width: 332px; height: 89px;">

1) Some slides are works → False (It is possible but not definite)

2) Some rooms are not code → True (as the part of rooms i.e. works is not code)

3) 100% rooms are slides → False (It is possible but not definite)

4) Some doors are works → False (It is possible but not definite)

Hence, the answer is option 2.

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