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Question
Jay is playing archery. The scores are added according to the target. Find the least total score that is possible if Jay shoots all four arrows without missing the target.
Jay is playing archery. The scores are added according to the target. Find the least total score that is possible if Jay shoots all four arrows without missing the target.
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Solution
The correct option is D 12
The least score that Jay can obtain is by hitting all the arrows in the target of 3.
Then, the score will be 3 + 3 + 3 + 3, i.e., 12.
Thus, 12 is the least score that can be obtained by shooting all four arrows.
The least score that Jay can obtain is by hitting all the arrows in the target of 3.
Then, the score will be 3 + 3 + 3 + 3, i.e., 12.
Thus, 12 is the least score that can be obtained by shooting all four arrows.
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