Bissoy.com
Doctors Medicines MCQs Q&A

Who won the title in the 95th edition of the prestigious Hastings International Chess Congress at Hastings in England in January 2020?

Who won the title in the 95th edition of the prestigious Hastings International Chess Congress at Hastings in England in January 2020? Correct Answer P Magesh Chandran

  • India’s P Magesh Chandran won the title in the 95th edition of the prestigious Hastings International Chess Congress at Hastings in England.
  • France’s Romain Edouard, who was the only player to end the tournament, took the second spot.
  • Magesh, the 36-year old Grand Master with a FIDE rating of 2479, remained unbeaten and finished first with 7.5 points from 9 games.

Related Questions

In which of the following countries was the 95th edition of the prestigious Hastings International Chess Congress held?
Raw material purchased:
1st January, 600 units @ Rs. 12 per unit
12th January, 500 units @ Rs. 14 per unit
21st January, 300 units @ Rs. 13 per unit
Raw material issued for manufacture:
3rd January 300 units
5th January 124 units
15th January 250 units
16th January 300 units
Raw material returned to stores from manufacturing department on 14th January, 50 units. The material is issued on First-in-First out method.
The value of material remaining in store on 21st January will be:
Read the given information and answer the question that follows. Shalu and Garun play Chess and Badminton. Meena and Garun play Cricket and Chess. Shalu, Puneet, and Geeta play Badminton and Ludo. Garun and Puneet play Chess and Hockey. Who plays Chess and Cricket both but not Badminton?
In a class of 95 students, all play at least one of the three games — snooker, chess and tennis. 42 students play snooker, 49 play tennis, and 43 play chess. The total number of students who play any and only two games is 29. 5 students play all the three games. The number of students who play only snooker and only chess is equal. 11 students play only snooker and tennis. 6 students play only snooker and chess. How many students play only tennis?
Each student in a class of 40 plays at least one indoor game-chess, carom and scrabble. 18 play chess, 20 play scrabble and 27 play carom. 7 play both chess and scrabble, 12 play both scrabble and carom and 4 play all 3 games. The number of players who play chess and carom but not scrabble is
A UNIX user named Bob wants to replace his chess program with a new one, but he is not sure where the old one is installed. Bob is currently able to run a Java chess program starting from his home directory /home/bob using the command: java -classpath /test:/home/bob/downloads/*.jar games.Chess Bob's CLASSPATH is set (at login time) to: /usr/lib:/home/bob/classes:/opt/java/lib:/opt/java/lib/*.jar What is a possible location for the Chess.class file?
John, Johny and Janardan participated in a race and each won a different medal among Gold, Silver and Bronze, not necessarily in that order. Each person among them gives two replies to any question, one of which is true and the other is false (in any order). When asked about the details of the medals obtained by them, the following were their replies: John: I won the Gold medal. Johny won the Bronze medal. Johny: John won the Silver medal. I won the Gold medal. Janardan: Johny won the Silver medal. I won the Gold medal. Which among the following is the correct order of the persons who won the Gold medal, the Silver medal and the Bronze medal respectively?
Which of the following statement (s) is/are correct related to the Indian National Congress?
I. The Poorna Swarajya resolution was passed in Lahore session of the Congress held in December
II. The Congress Working Committee which met on January 2, 1930, decided that January 26,1930, should be observed as the Poorna Swarajya Day
Govt. Laboratory High School has 10 members in its chess team and 14 members in its science club. Five students at the school belong to both the chess team and the science club. How many students belong to only the chess team?
A school has 250 students out of which only 50 like to play football, 47 chess and 40 tennis. 35 students like to play both football and tennis, 33 both chess and tennis, 38 football and chess. If 27 students do not like any of the three sports, find the number of students who like all sports.