Managing conflicts-establising objectives can lead to conflicts between managers and strategists,so thus make trade offs such as weather to emphasis on short term profits or long term profits, profit margin or market share,risk etc.conflicts is unavoidable in organizations.therefore,it is important to resolve conflict before dysfuntional consequence affect organisational performance.conflict can be manage and resolved in three ways-avoidance,diffusion and confrontation.
by Banjit Baruah
Delhi Business School
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The reproductive system is responsible for producing and delivering sex cells (sperm and eggs) that allow for fertilization. It also plays a role in producing hormones that regulate sexual characteristics and processes. Ultimately, its function is to facilitate the process of reproduction and the continuation of the species.
A clonal colony is a collection of genetically identical cells that are permanently associated but where little or no integration of cell activities occurs. Each cell within the colony retains its own functions and activities, resulting in a group of cells that are physically connected but function independently.
The body systems work together to maintain homeostasis and support the overall function of the organism. For example, the circulatory system delivers nutrients and oxygen to cells, while the respiratory system removes carbon dioxide produced by cells. The integration of these systems allows the body to function as a coordinated unit.
In scientific terms, a function is a relationship or mapping between input values (independent variable) and output values (dependent variable), where each input value is uniquely associated with one output value. Functions are fundamental in mathematics and are used to describe how one quantity depends on another.
The nucleus is the control center of a cell, responsible for storing and protecting the genetic material (DNA). It regulates gene expression and controls the cell's activities by directing the synthesis of proteins and other molecules needed for growth, development, and function.
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the process of finding a function whose derivative is a given function
Integration and differentiation effectively un-do each other. The derivative of the integral of a function is usually the original function. The reverse is also true, to a point.
The two types of integration are definite integration and indefinite integration. Definite integration involves finding the exact numerical value of the integral within specified limits, while indefinite integration involves finding the antiderivative of a function without specific limits.
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When you find an indefinite integral of a function (ie, the integral of a function without integration limits) you are actually finding the antiderivative of that function. In other words, you are finding the function whose derivative is the function 'inside' the integral sign. Recall that the derivative of a constant is zero. The point here is that you add the 'c' to acknowledge the fact that when the derivative of the result of your integration effort is taken to get the original function it could, or would, have been followed by some unknown constant value that disappeared upon differentiation. That constant is denoted by the 'c'.
When you find an indefinite integral of a function (ie, the integral of a function without integration limits) you are actually finding the antiderivative of that function. In other words, you are finding the function whose derivative is the function 'inside' the integral sign. Recall that the derivative of a constant is zero. The point here is that you add the 'c' to acknowledge the fact that when the derivative of the result of your integration effort is taken to get the original function it could, or would, have been followed by some unknown constant value that disappeared upon differentiation. That constant is denoted by the 'c'.
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The indefinite integral is the anti-derivative - so the question is, "What function has this given function as a derivative". And if you add a constant to a function, the derivative of the function doesn't change. Thus, for example, if the derivative is y' = 2x, the original function might be y = x squared. However, any function of the form y = x squared + c (for any constant c) also has the SAME derivative (2x in this case). Therefore, to completely specify all possible solutions, this constant should be added.
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Describe the normal function of the hematic system