Input
Output
Evaluation Input Image

What is the total count (face cards are 10, ace is 1) for these cards?


To find the total count, we'll add the values of each card as follows:

  1. (7 \text{ of spades} = 7)
  2. (9 \text{ of clubs} = 9)
  3. (10 \text{ of hearts} = 10)
  4. (10 \text{ of clubs} = 10)
  5. (A \text{ of diamonds} = 1)
  6. (7 \text{ of diamonds} = 7)
  7. (8 \text{ of diamonds} = 8)
  8. (5 \text{ of diamonds} = 5)
  9. (4 \text{ of hearts} = 4)
  10. (8 \text{ of clubs} = 8)
  11. (3 \text{ of diamonds} = 3)
  12. (9 \text{ of hearts} = 9)
  13. (3 \text{ of hearts} = 3)
  14. (2 \text{ of hearts} = 2)
  15. (2 \text{ of clubs} = 2)

Summing these values:

[ 7 + 9 + 10 + 10 + 1 + 7 + 8 + 5 + 4 + 8 + 3 + 9 + 3 + 2 + 2 = 88 ]

The total count for these cards is 88.


Evaluation

Evaluation ID
2a8acdd8-f9dc-432d-9bc6-385b90e6f5e3
Created
May 13, 2024

Evaluation Rating

Binary Pass/Fail
Pass
Raw Output
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        "content": "To find the total count, we'll add the values of each card as follows:\n\n1. \\(7 \\text{ of spades} = 7\\)\n2. \\(9 \\text{ of clubs} = 9\\)\n3. \\(10 \\text{ of hearts} = 10\\)\n4. \\(10 \\text{ of clubs} = 10\\)\n5. \\(A \\text{ of diamonds} = 1\\)\n6. \\(7 \\text{ of diamonds} = 7\\)\n7. \\(8 \\text{ of diamonds} = 8\\)\n8. \\(5 \\text{ of diamonds} = 5\\)\n9. \\(4 \\text{ of hearts} = 4\\)\n10. \\(8 \\text{ of clubs} = 8\\)\n11. \\(3 \\text{ of diamonds} = 3\\)\n12. \\(9 \\text{ of hearts} = 9\\)\n13. \\(3 \\text{ of hearts} = 3\\)\n14. \\(2 \\text{ of hearts} = 2\\)\n15. \\(2 \\text{ of clubs} = 2\\)\n\nSumming these values:\n\n\\[\n7 + 9 + 10 + 10 + 1 + 7 + 8 + 5 + 4 + 8 + 3 + 9 + 3 + 2 + 2 = 88\n\\]\n\nThe total count for these cards is 88."
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Raw Rating Output
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