Analysis of Financial Performance Based on the Du Pont Method at Pt Perkebunan Nusantara Xiv Oil Palm Plant

ROI is the Net Profit Margin multiplied by the asset turnover. Companies that develop this analysis system are often called the Du Pont system or ROI with the Du Pont approach. This study is a study to determine the level of performance. In this study, the variables to be studied are: Net Profit Margin, Asset Turn Over, Net Income and Total Asset as measured by the Du Pont Method. This study uses time series data for the last five years, so that the population of this study is also the research sample. Based on the considerations stated above, the authors are interested in conducting research with the title: "Analysis of Financial Performance Based on the Du Pont Method.

Purely Analytic Solutions to Some Multidimensional Viscous Flows With Heat Transfer

Exact solution of Navier-Stokes equations is possible only for very simple flow situations such as unidirectional flows. Due to the nonlinear nature of these equations their analytic solutions are rare and the situation gets worse in the case of unsteady and multidimensional flow problems. In this thesis we report highly accurate and purely analytic solutions to some steady/unsteady multidimensional viscous flows over flat surface. Heat transfer analysis has also been carried out where the flat surface is considered as a stretching sheet. In each case the skin friction and the rate of heat transfer has been reported. The issue of cooling of stretching sheet in the presence of viscous dissipation has been discussed in detail. We have considered multidimensional flows of viscous fluid over a flat plate in different flow situations such as flow over an impulsively started moving plate; flow over a stretching sheet, viscous flow in a channel of lower stretching wall, and the channel flow with lower wall as a stretching sheet in a rotating frame. In all the above mentioned flow situations similarity transformations have been used in order to normalize the problem. The reduced governing equations are then solved analytically. We have used homotopy analysis method to solve the governing nonlinear differential equa- tions. The results are purely analytic and highly accurate. The accuracy of results has been proved by calculating the residual errors and (or) giving the comparison with the existing re- sults. For unsteady flows it is worthy to mention here that our analytic solutions are uniformly valid for all time in the whole spatial domain.