Create a scatter plot of the data given and write an exponential equation for the function represented by your graph. Based on the equation written, determine IRC and the maximum value of the function. Then determine when a certain % of the original amount is reached based on your model/equation.

Joe invests $500 in an account earning 6.5% interest compounded continuously. How long will it take for the amount in the account to reach $850? *Include 3 decimal places in your final answer*

Neda made a one-time deposit of $49,000.00 into a savings account that pays 2% annual interest compounded continuously. How much will the account be worth 5 years from when Neda made the deposit? Use the equation A = Pert to answer the question. Assume no additional deposits or withdrawals have occurred. Also assume the interest rate does not change while the account is open. Round your answer to the nearest cent. €

In 1993, the cost of a painting was about $10. In 2002, the cost was $20. If the cost is growing exponentially, predict the cost of the painting in 2017. Round to the nearest cent. = _____