There are many applications in which calculus is used in real life, such as calculating minimum payments due on credit cards, determining the length of cable required to connect two substations and evaluating survey data. Just as geometry is the mathematical study of shapes, calculus is the mathematical study of change.
Continue ReadingOne of the most common ways in which calculus is used in everyday life is the calculation of monthly payments by credit card companies. When the customer's statement is processed, it is important that the minimum amount due reflects all the current variables. Calculus comes into play because the companies consider fluctuating interest rates and changing balances.
The length of cables used to connect substations has to be calculated exactly. The calculation is not as straightforward as measuring a straight line because the cable hangs from poles. This results in a curved line, and using calculus takes that change into account.
Survey data is used in a number of different applications, including developing business plans. Surveys normally are made up of a variety of questions which result in a wide range of answers. By using calculus, all of these different variables are taken into account, which results in a more precise plan of action for the company.
Learn more about CalculusSome real life examples of periodic functions are the length of a day, voltage coming out of a wall socket and finding the depth of water at high or low tide. A periodic function is defined as a function that repeats its values in regular periods. The period is the length of time it takes for the cycle to repeat itself.
Full Answer >One of the most common real life examples of a redox reaction is one that is necessary for life itself, in which a cell oxidizes glucose to carbon dioxide and reduces oxygen to water, providing energy through cellular respiration. In plants, the reaction occurs in the opposite direction and uses energy supplied by the sun, according to Reference.com.
Full Answer >The most common use for calculus is to predict the way in which a graph grows. The process uses two derivatives of differential calculus to make accurate estimations in regard to where specific points on graphs end up as well as what their shapes look like.
Full Answer >In calculus and related mathematical areas, a linear function is a polynomial function of degree zero or one or is the zero polynomial. In linear algebra and functional analysis, a linear function is a linear map.
Full Answer >