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There are whole books explaining Lebesgue integrals. I cannot explain all of that in one page!

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Q: Explain in details about general Lebesgue integral?
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What is the indefinite integral?

An indefinite integral is a version of an integral that, unlike a definite integral, returns an expression instead of a number. The general form of a definite integral is: ∫ba f(x) dx. The general form of an indefinite integral is: ∫ f(x) dx. An example of a definite integral is: ∫20 x2 dx. An example of an indefinite integral is: ∫ x2 dx In the definite case, the answer is 23/3 - 03/3 = 8/3. In the indefinite case, the answer is x3/3 + C, where C is an arbitrary constant.


What are major and minor ideas?

Major Details General ideas that support the stated main idea of text. • Reasons • Points in an argument • Points of a comparison • Further elaboration of main idea Minor Details Specifics that illustrate or support the major details of a text. • Examples • Specific Details • Specific Instances • Statistics


What is the variance of a inverse gamma distribution with alpha equals 2?

When alpha is 2 or less than 2 the variance of the inverse gamma doesn't exist. That is why when the variance is defined for the inverse gamma it always says "for α > 2". It is also the case that when alpha is 1 or less the mean of the inverse gamma doesn't exist. In order to really undertand what it means to say the variance doesn't exist (or the mean doesn't exist) you need to understand the mathematical definition of the variance (and of the mean). I don't know how to add the necessary symbols to clearly explain this. However, just briefly, mathematically both the mean and variance of the gamma density are definite integrals over the support of the density, which is 0 to infinity. In general, sometimes a definity integral over an infinite range (negative and/or positive) exists and sometimes it doesn't. In the case of the definite integral for the variance on the inverse gamma, when alpha less than or equal to 2, this integral doesn't exist.


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These are the general math courses in an undergraduate program of Mechanical Engineering. Actually, these are also the math courses required in ANY undergraduate Engineering curriculum: Algebra Trigonometry Analytic Geometry Differential Calculus Integral Calculus Mutivariable Calculus Differential Equations


Can you find the mid-point of a line explain?

You can't find the midpoint of a general line as a general line is infinitely long. However you can find the midpoint of a Pacific line between two points add up the x values divide by 2. Add up the y values divide by 2. That is the coordinate of the midpoint of a Pacific line.

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How believable would general's diary entry about a battle be Explain?

A general's diary would most likely be believable due to the details and information that he (or she) provides.


What is the indefinite integral?

An indefinite integral is a version of an integral that, unlike a definite integral, returns an expression instead of a number. The general form of a definite integral is: ∫ba f(x) dx. The general form of an indefinite integral is: ∫ f(x) dx. An example of a definite integral is: ∫20 x2 dx. An example of an indefinite integral is: ∫ x2 dx In the definite case, the answer is 23/3 - 03/3 = 8/3. In the indefinite case, the answer is x3/3 + C, where C is an arbitrary constant.


What is integral zero?

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Details are facts. A good detail is one which supports the topic - it will explain it, provide proof for it, show an example of it, or define it. A good paragraph has many details which support the topic or main idea. In general, the more detail you can include, the better your writing will be - so long as your details do not wander off onto another subject.


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Being general is speaking without using specific details or examples. High School students often hear their teachers say that they're being too general in their papers. If this is your situation, it can easily be solved by making sure to include more specific examples and citations to focus the paper's attention and help you better explain what you really mean.