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
R14.50
Step 1: Determine the fee for a R1 000 withdrawal from a Denbank ATM (Question 1.1). The fee structure for a Denbank ATM is R3.50 plus R1.10 per R100 or part thereof.
Step 2: Determine the fee for a R250 withdrawal from another bank's ATM (Question 1.2). The fee structure for another bank's ATM is R5.50 plus R1.10 per R100 or part thereof.
Step 3: Determine the fee for a R250 withdrawal at the teller at a branch (Question 1.3). The fee structure for "Over the counter" (teller at a branch) is R23.00 plus R1.10 per R100 or part thereof.
Step 4: Calculate the percentage of the R250 withdrawal in question 1.3 that is charged in fees (Question 1.4).
Step 5: Determine the fee for a R600 withdrawal from a Denbank ATM (Question 1.5). The fee structure for a Denbank ATM is R3.50 plus R1.10 per R100 or part thereof.
Step 6: Compare costs for a R250 withdrawal (Question 1.6). We need to compare three options for withdrawing R250:
Comparing the fees:
The lowest fee is R5.50. It would be more cost-effective to withdraw R250 from a .
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Determine the fee for a R1 000 withdrawal from a Denbank ATM (Question 1.1). The fee structure for a Denbank ATM is R3.50 plus R1.10 per R100 or part thereof.
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.