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In the field of biology, computations are carried out in the process of simulating experiments or the calculation of features of a biological structure of the process. For example, algebra is applied in computing mathematical predictions of cellular interactions, analysis of heritage, body reactions to chemicals and intercellular features. Techniques from algebra, discrete mathematics and algebraic geometry have lately acquired new applications in systems biology causing the emergence of the fields of “algebraic biology”.
The close interaction between biology and algebraic statistics has also led to new applications of the latter to problems in biology. (Kastner, 2012) Algebra is applied to chemistry to manipulate equations and work out problems. E.g. A gas equation commonly used to compute quantities in chemistry is PV=nRT: P is the pressure (in atmospheres), V is the volume (in Litres), n is the number of moles, R is a constant (.082059 L*atm mol-1 K-1), and T is the temperature (in Kelvin). In current years, computer algebra techniques have acquired widespread application in chemistry education and solving chemistry problems.
In case you are given the values of all the other quantities and you are required to obtain the temperature, you could do this by substituting all the variables into the algebraic equation: T= PV/nR. Algebraic concepts to solve everyday problems In business, Linear equations such as T = Ax +By is applied to the total cost of items when every item has the same cost, total quantities of materials used in producing objects. In everyday life, algebraic equations can be used to calculate the total cost of electricity, energy costs on household bills, costs of long distance calls and the cost of renting a car.
For example, from a phone bill algebra can point out the initial cost and the additional cost per minute on a long-distance call, and indicate how long a person could talk for any specific amount of money. Slope indicates the rate at which a quantity changes and is applied in business to calculate how much the cost of production of items changes when one more item is produced, i.e. the marginal cost. The rate at which your money decreases or increases can affect ones financial status whereas how quick the rate of unemployment goes down or rises can influence inflation.
The algebraic concept of slope can be utilized to analyze all these notions. (Knapp, 2007) The concept of exponents or exponential growth is applied in all money matters affecting people’s daily life, like the compound interest used by banks and savings institutions to calculate interest, mortgage, car and credit card payments for items bought, life insurance and retirement funds. This concept is also applied in prediction of populations, sizes of tumors and other characteristics of the disease.
Algebra applied to personal life, Linear equations from
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