Applied mathematics is the branch which concerns itself with the mathematical tools used widely in various fields like - science, business, industry, engineering, among many. With the advent of the internet and related apps, the scope of applied maths and its implementation has increased in an exponential way. Whether it is forecasting the trending or solving complex issues in data banks, maths professionals are exploring a whole new universe of opportunities every passing minute. Right from share market to calculating the hits on a site, applied maths have proven to be indispensable and crucial. The study of applied maths is equally difficult and time-consuming. That is where EssayCorp comes into the picture. Students of this field constantly feel pressure and stress due to the never ending pile of projects and assignments. To relieve this stress, EssayCorp tries to share their burden by providing the applied mathematics assignment help, exactly as required.
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The type of problems that a graduate may encounter will vary according to the field they choose, some of the problems that might be asked in an applied mathematics assignment can be the following:
This is a subject that incorporates several other fields of study, this is a major reason for the trouble that the students face. The subject requires the students to have a highly analytical mind. Some of the problems faced by the students are discussed below.
As we mentioned earlier, the scope of this field is expanding immensely. Some of the most recent additions to this field of mathematics are discussed briefly in the excerpt below.
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Three particles A, B and C lie in that order in a straight smooth groove so that they can only move along the x-axis. Both A and C are of unit mass whilst B is of mass M. Particle B is joined to the other two by identical linear springs of unit stiffness.
(a) If the three particles are displaced from equilibrium by distances x1, x2 and x3 show that the equations of motion are d2x1/dt2 = x2 - x1, M d2x2/dt2 = x3 - 2x2 + x1, d2x3/dt2 = x2 - x3.
(b) Prove that the frequencies of the three normal modes are given by ? = 0, 1 and ?2 = 1 + (2/M). [5 marks]
(c) Describe the motions of the particles corresponding to the normal modes.[4 marks]