This computer science problem involves algorithmic thinking and programming concepts. The solution below explains the approach, logic, and implementation step by step.

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Okay CØTBØJ, let's tackle these hexadecimal subtraction problems.
Hexadecimal (base 16) uses digits 0-9 and letters A-F, where: A = 10 B = 11 C = 12 D = 13 E = 14 F = 15
When you need to borrow in hexadecimal subtraction, you borrow 1 from the next column to the left, which adds 16 to the current column's value.
Problem (c):
We'll subtract column by column, from right to left.
Step 1: Subtract the rightmost column (16⁰ place). We need to calculate . In decimal, this is . Since , we need to borrow from the next column. Borrow 1 from B in the place. B () becomes A (). The borrowed 1 is equivalent to in the current column. So, A () becomes . Now, subtract: . In hexadecimal, is C. So, the rightmost digit is C.
Step 2: Subtract the middle column (16¹ place). The B in became A after borrowing. We need to calculate . In decimal, this is . In hexadecimal, is 8. So, the middle digit is 8.
Step 3: Subtract the leftmost column (16² place). We need to calculate (since there's no digit in the place for ). In decimal, this is . In hexadecimal, is E. So, the leftmost digit is E.
Combining the results:
Problem (d):
We'll subtract column by column, from right to left.
Step 1: Subtract the rightmost column (16⁰ place). We need to calculate . In decimal, this is . So, the rightmost digit is 0.
Step 2: Subtract the second column from the right (16¹ place). We need to calculate . In decimal, this is . So, the second digit from the right is 0.
Step 3: Subtract the third column from the right (16² place). We need to calculate . In decimal, this is . Since , we need to borrow from the next column. Borrow 1 from B in the place. B () becomes A (). The borrowed 1 is equivalent to in the current column. So, A () becomes . Now, subtract: . In hexadecimal, is C. So, the third digit from the right is C.
Step 4: Subtract the leftmost column (16³ place). The B in became A after borrowing. We need to calculate (since there's no digit in the place for ). In decimal, this is . In hexadecimal, is A. So, the leftmost digit is A.
Combining the results:
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Okay CØTBØJ, let's tackle these hexadecimal subtraction problems.
This computer science problem involves algorithmic thinking and programming concepts. The solution below explains the approach, logic, and implementation step by step.