The Tai model allows flexibility in experimental conditions, which means, in the case of the glucose-response curve, samples can be taken with differing time intervals and total area under the curve can still be determined with precision. Tai's model proves to be able to 1) determine total area under a curve with precision 2) calculate area with varied shapes that may or may not intercept on one or both X/Y axes 3) estimate total area under a curve plotted against varied time intervals (abscissas), whereas other formulas only allow the same time interval and 4) compare total areas of metabolic curves produced by different studies. Other formulas widely applied by researchers under- or overestimated total area under a metabolic curve by a great margin. Validity of the model is established by comparing total areas obtained from this model to these same areas obtained from graphic method (less than +/- 0.4%). You write down problems, solutions and notes to go back. Math notebooks have been around for hundreds of years. The total sum of these individual areas thus represents the total area under the curve. Approximate the area of a curve using different approximation methods step-by-step. In Tai's Model, the total area under a curve is computed by dividing the area under the curve between two designated values on the X-axis (abscissas) into small segments (rectangles and triangles) whose areas can be accurately calculated from their respective geometrical formulas. Given height and volume calculate the radius, lateral surface area and total surface area.To develop a mathematical model for the determination of total areas under curves from various metabolic studies.Given height and lateral surface area calculate the radius, volume and total surface area.Given radius and lateral surface area calculate the height, volume and total surface area.Given radius and volume calculate the height, lateral surface area and total surface area.Given radius and height calculate the volume, lateral surface area and total surface area.Use the following additional formulas along with the formulas above. You can do this using theĬircle calculator. To calculate the total surface area you will need to also calculate the area of the top and bottom. ** The area calculated is only the lateral surface of the outer cylinder wall. Total surface area of a closed cylinder is: Area under the Curve Calculator Enter the Function Lower Limit Upper Limit Calculate Area Computing.Calculate the top and bottom surface area of a cylinder (2.
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