PSLE A player has to play a total of five games in Round 2 of a competition. The scores for Tim's first four games are shown. Tim will qualify for Round 3 if his average score for four of the five games is 50 or more. What is the lowest score Tim must get in the 5
th game to qualify for Round 3?
Round 2 |
Game |
Score |
1st |
46 |
2nd |
48 |
3rd |
48 |
4th |
38 |
5th |
? |
Lowest total score for four games to qualify
= 4 x 50
= 200
To get the lowest score in the fifth game to qualify for Round 3, we need to exclude the lowest score (38) at the 4th game in Round 2 so that the rest of the four games can be as high as possible to qualify for Round 3.
Hence, the 1st, the 2nd and the 3rd games must score a total of 200.
Score in the 5th game
= 200 - 46 - 48 - 48
= 58
Answer(s): 58