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2. Solve Problem 3.2. In addition to the Table, make a plot of F as a function of time, for three different interest rates, i

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2. Solve Problem 3.2. In addition to the Table, make a plot of F as a function of time, for three different interest rates, i = 0.025,0.05 and 0.1. Make the plot from year 0 to year 10, with 1-year increments. Make the curves for i = 0.025,0.05 and 0.1, red, blue, and green, respectively. Your expected results are shown below. 2.6 Future worth as a function of time and interest rate X105 2.4 i = 0.025 i = 0.05 i = 0.1 2.2 2 1.8 1.6 1.4 1.2 1 0 1 2 3 4 6 7 GO 9 10 5 t, year 1. Write a function file to find both the minimum and maximum values of elements in a vector and to return their locations in the vector ic.clements 3 and 5 for example). Use the following as a guideline function (xmin.min.xmas imax) vec_min_max(x) date, student name % is a vector min = minimum element in vector imin location of minimum element $xmax = maximum element in vector imax = location of maximum element first check the length of the vector nlength(x): xmin xl): max = (1): for i=1: place if and elseif statements, etc. here with the mathematical operations end end of for loop end end of function file confirm your results using the following vector x = [14.7 -12.3 332 41.7 12.1 270-22.1 14.7 553 62 -12,7) 2. Solve Problem 3-2. In addition to the Table make a plot of Fas a function of time for three different interest rates, i = 0.025,0.05 and 0.1. Make the plot from year to year 10, with 1-year increments. Make the curves for i = 0.025,0.05 and 0.1, red, blue, and green, respectively. Your expected results are shown below Future worth as a function of time and interest rate 10.00 10.05 24 10.1 22 21 F.S 1.6 1.2 3 4 . S 10 5 t year

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