This economics question tests your understanding of economic models and analysis. The step-by-step answer below applies the relevant framework and explains the reasoning.

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Answer
$85
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c) (i) Step 1: Identify the principal amount (), annual interest rate (), and time (). P = \500R = 1.7% = \frac{1.7}{100} = 0.017T = 10$ years
Step 2: Use the simple interest formula .
Step 3: Calculate the total interest earned. The total interest earned is \boxed{\85}$.
c) (ii) Step 1: Identify the principal amount (), daily interest rate (), and the number of days (). P = \200r_{daily} = 0.0035% = \frac{0.0035}{100} = 0.000035365$
Step 2: Use the compound interest formula , where is the number of compounding periods (days).
Step 3: Calculate the value of the investment. The value of Ollie's investment at the end of 1 year is \boxed{\202.57}$.
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This economics question tests your understanding of economic models and analysis. The step-by-step answer below applies the relevant framework and explains the reasoning.