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Select the incorrect statement: “Software engineers should

Select the incorrect statement: “Software engineers should Correct Answer be dependent on their colleagues.”

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In a company there are 252 engineers, in which the ratio of the number of electronics engineers and computer engineers is 2 ∶ 1. The ratio of the number of electronics engineers and computer engineers becomes 1 ∶ 1 after recruitment of some more computer engineers. The average age of all the engineers is now 22 years and the average age of the computer engineers is 2 years less than the average age of electronics engineers. (A) The average age (in years) of electronics engineers is 21 (B) The average age (in years) of computer engineers is 21 (C) The average age (in years) of electronics engineers is 23 (D) The average age (in years) of electronics engineers is 25 (E) The average age (in years) of computer engineers is 23 Choose the correct answer from the options given below: 
Three Statements followed by three Conclusions are given below. You have to take the Statements to be true even if they seem to be at variance from the commonly known facts. Read all the Conclusions and then decide which of the given Conclusions logically follows/ follow from the Statements, disregarding the commonly known facts: Statement-1 : Some doctors are teachers. Statement-2 : All teachers are engineers. Statement-3 : All engineers are scientists. Conclusion-I : Some scientists are doctors. Conclusion-II : All engineers are doctors. Conclusion-III : Some engineers are doctors. Which one of the following is correct?
In the question two statements are given, followed by three conclusions, I, II and III. You have to consider the statements to be true even if it seems to be at variance from commonly known facts. You have to decide which of the given conclusions, if any, follows from the given statements. Statement 1: Some doctors are engineers. Statement 2: All engineers are lawyers. Conclusion I: Some lawyers are doctors. Conclusion II: All lawyers are engineers. Conclusion III: Some engineers are doctors.
In a room there are six Bengali, twelve engineers and fifteen football players. Only one of them was a bengali Engineer who played Football. Two were Bengali Engineers but did not play football and two were Bengali football players and were not engineers. If there were 24 people in the room, and at least one of them were Bengali, engineer or a football player, how many were engineers and played football but not bngali?
Three statements are given, followed by four conclusions numbered I, Il, Ill and IV. Assuming the statements to be true, even if they seem to be at variance with commonly known facts, decide which of the conclusions logically follow(s) from the statements. Statements: Some advocates are doctors. Some doctors are players. All players are engineers. Conclusions: I. Some players are doctors. Il. Some engineers are advocates. Ill. All advocates are engineers. IV. Some engineers are doctors.
Three statements are given, followed by three conclusions numbered I, II and III. Assuming the statements to be true, even if they seem to be at variance with commonly known facts, decide which of the conclusions logically follow(s) from the statements. Statements: Some men are officers. Some women are engineers. All officers are engineers. Conclusions: I. Some men are engineers. II. Some women are officers. III. All engineers are officers.
Fact 1: Humans are mammals. Fact 2: Some humans are engineers. Fact 3: Engineers build houses. If the above statements are facts, which of the following can be logically inferred? I. All mammals build houses. II. Engineers are mammals. III. Some humans are not engineers.
In a city of engineers of 4800, the number of female engineers are 3/8th of them. The number of female engineers is what percentage of the number of male engineers?
Which of the following diagrams represent the relationship between Engineers, Software Engineers and Chemical Engineers?
Three statements are given, followed by three conclusions numbered I, II and III. Assuming  the statement to be true, even if they seem to be at variance with commonly known facts, decide which of the given conclusions logically follow(s) from the statements. Statements: Some engineers are doctors. Some doctors are architects. Some architects are designers. Conclusions: I. Some designers are engineers. II. Some architects are doctors. III. Some doctors are engineers.