This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

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Answer
99.9
(A)
Perform long division: .
Step 1: 10 goes into 99 (first two digits) 9 times.
Bring down 9 to get 99.
Step 2: 10 goes into 99 9 times.
Step 3: Place decimal in quotient. Add 0 to remainder: 90.
10 goes into 90 9 times.
Quotient is 99.9.
99.9
(B)
Perform long division: .
Step 1: 9 goes into 9 1 time.
Bring down 8 to get 8.
Step 2: 9 goes into 8 0 times.
Bring down 0 to get 80.
Step 3: 9 goes into 80 8 times.
Bring down 1 to get 81.
Step 4: 9 goes into 81 9 times.
Quotient is 1089.
1089
(C)
Perform long division: .
Step 1: 9 goes into 9 1 time.
Bring down 9 to get 9.
Step 2: 9 goes into 9 1 time.
Bring down 9 to get 9.
Step 3: 9 goes into 9 1 time.
Bring down 0 to get 0.
Step 4: 9 goes into 0 0 times.
Bring down 9 to get 9.
Step 5: 9 goes into 9 1 time.
Quotient is 11101.
11101
(D)
Perform long division: .
Step 1: 9 goes into 9 1 time.
Bring down 9 to get 9.
Step 2: 9 goes into 9 1 time.
Bring down 9 to get 9.
Step 3: 9 goes into 9 1 time.
Bring down 9 to get 9.
Step 4: 9 goes into 9 1 time.
Bring down 0 to get 0.
Step 5: 9 goes into 0 0 times.
Bring down 9 to get 9.
Step 6: 9 goes into 9 1 time.
Quotient is 111101.
111101
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(A) Perform long division: 999 ÷ 10. Step 1: 10 goes into 99 (first two digits) 9 times.
This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.