When the scores of the top four students are deleted, the average score of the remaining 66 students falls by 6 marks. Assume that it is possible for two or more students to have the same net score. What is the minimum score possible for the fourth ranking student if no student got a net score of more than 352? Options
A) 280  B) 320  C) 300  D) 340  E) 350
Explanation :   Sum of score of top four students = 1356   Maximum possible score possible for top three students = 352*3= 
<gadget id="calculator">352*3</gadget>
<output>1_056</output>
1056   Hence the minimum possible score for the 4th student= 300   Answer : 300
<result>C</result>
When the scores of the top four students are deleted, the average score of the remaining 66 students falls by 6 marks. Assume that it is possible for two or more students to have the same net score. What is the minimum score possible for the fourth ranking student if no student got a net score of more than 352?