Ms X will be in Bagdogra from 01/05/2014 to 20/05/2014 and from 22/05/2014 to 31/05/2014. On the morning of 21/05/2014, she will reach Kochi via Mumbai Which one of the statements below is logically valid and can be inferred from the above sentences?
Ms. X will be in Kochi for only one day in May
The question asks us to identify a logically valid statement that can be inferred from the provided information about Ms X's travel plans in May 2014. We need to carefully examine Ms X's whereabouts on specific dates to draw an accurate conclusion.
Let's break down Ms X's travel schedule based on the given information for the month of May 2014:
By compiling Ms X's locations for each part of May 2014, we get a clear picture:
Based on this timeline, it is clear that May 21st is the only day Ms X spends in Kochi during the entire month of May 2014. Thus, she will be in Kochi for exactly one day in May.
Now, let's evaluate each of the given statements to see which one is the most accurate and logically valid inference regarding Ms X's travel to Kochi:
The placement of "only in May" here can be slightly ambiguous. While it is true that she is in Kochi for one day and that day is within May, the phrasing could imply that May is the exclusive month she visits Kochi, which might not be the primary emphasis. However, it's close to the correct inference.
This statement precisely conveys that the total duration of Ms X's stay in Kochi within the month of May is limited to a single day. This accurately reflects our inference that May 21st is the sole day she is in Kochi during that month. The word "only" modifies "one day," emphasizing the specific duration.
The position of "only" here changes the meaning. It suggests that Kochi is the *exclusive* place where Ms X will spend a single day in May, not that her time in Kochi is limited to one day. This alters the emphasis from the duration of stay to the exclusivity of the location for a one-day visit, which is not directly inferred.
This statement implies exclusivity concerning the person – that no one else but Ms X will be in Kochi for one day in May. The provided information solely pertains to Ms X's travel plans and offers no data about other individuals. Therefore, this statement cannot be logically inferred from the given sentences.
Based on the detailed analysis of Ms X's travel schedule and the specific phrasing of each option, Statement 2 ("Ms. X will be in Kochi for only one day in May") is the most precise and logically valid inference. It accurately reflects that Ms X's presence in Kochi during May is limited to a single day, May 21st.
Given below are two statements followed by two conclusions. Assuming these statements to be true, decide which one logically follows.
Statement:
I. All film stars are playback singers.
II. All film directors are film stars.
Conclusions:
I. All film directors are playback singers.
II. Some film stars are film directors.
All people in a certain are either ‘Knights’ or ‘Knaves’ and each person knows every other person’s identity. Knights NEVER lie, and knaves ALWAYS lie.
P says “Both of us are knights”, Q says “None of us are knaves”.
Which one of the following can be logically inferred from the above?Fact: If it rains, then the field is wet.
Read the following statements:
(i) It rains
(ii) The field is not wet
(iii) The field is wet
(iv) It did not rain
Which one of the options given below is NOT logically possible, based on the given fact?A smart city integrates all modes of transport, uses clean energy and promotes the sustainable use of resources. It also uses technology to ensure the safety and security of the city, something which critics argue, will lead to a surveillance state.
Which of the following can be logically inferred from the above paragraph?
(i) All smart cities encourage the formation of surveillance states.
(ii) Surveillance is an integral part of a smart city.
(iii) Sustainability and surveillance go hand in hand in a smart city.
(iv) There is a perception that smart cities promote surveillance.The binary operation □ is defined as a □ b = ab + (a + b), where a and b are any two real numbers. The value of the identity element of this operation, defined as the number x such that a □ x = a, for any a, is_______.