The prices of two assets are initially the same. The values of the two assets at time 7 years are given below: Asset A: The value is modelled by the following cubic function V = 4Nx 10 000 + 10 00072-50 0007 Where N is the last non-zero digit of your ID number. Asset B: The value of this asset is modelled by the following cubic function: V=B+100007 - 50 0007 You are to write a short report to describe the two assets and make an appropriate comparison. You need to: Sketch the graphs of both assets' values against time and describe the behaviour of both model as 7 increases. Explain what is the valid range of T and why. Compare the two assets' values and find the largest percentage difference between the two values within the valid range of T. Plot the graph of VA/V and discuss how both assets can be compared using this graph. . Give an example of an asset that can be represented by model A and by model B providing appropriate explanations. The prices of two assets are initially the same. The values of the two assets at time 7 years are given below: Asset A: The value is modelled by the following cubic function V = 4Nx 10 000 + 10 00072-50 0007 Where N is the last non-zero digit of your ID number. Asset B: The value of this asset is modelled by the following cubic function: V=B+100007 - 50 0007 You are to write a short report to describe the two assets and make an appropriate comparison. You need to: Sketch the graphs of both assets' values against time and describe the behaviour of both model as 7 increases. Explain what is the valid range of T and why. Compare the two assets' values and find the largest percentage difference between the two values within the valid range of T. Plot the graph of VA/V and discuss how both assets can be compared using this graph. . Give an example of an asset that can be represented by model A and by model B providing appropriate explanations