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Mathematics II. (TTMBE0809_EN/TTMBE0811/TTMBE0803_EN/TTMBE0823_EN) 24/25-2.

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The function is called the probability mass function of the random variable .

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For the cumulative distribution function one has .

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The probability of the complement event of is .

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For any two events and one has .

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If are events, then occurs if both events occur.

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Let be a 3-dimensional bounded region and its boundary the surface . If is a continuously differentiable vector field, then

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The scalar function is called the potential of the vector field if .

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The function has a local maximum at if there exists such that for any .

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If the directional derivative of the function in the direction at is negative, then moving from in the direction the function is decreasing.

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The function is differentiable at if there exists a linear map such that

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