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The two extremes of Buddhism are often described as indulgence in sensory pleasures and severe asceticism. The former leads to attachment and suffering, while the latter can result in self-neglect and an inability to engage with the world. The Middle Way, advocated by the Buddha, promotes a balanced approach between these extremes, emphasizing moderation and mindfulness in pursuing spiritual growth. This path encourages understanding and compassion without falling into excess or deprivation.

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9mo ago

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What is the two inside quanities of a proportion called?

meansThe two outside one are the extremes.


What is a progression of gradual steps between two extremes called?

A progression of gradual steps between two extremes is called a "continuum." This term refers to a range or sequence where each point represents a small change from the one before it, allowing for a smooth transition between the two extremes. Examples include color gradients or spectra of light, where variations are subtle yet significant.


What is the product of the extremes?

The product of the extremes refers to a concept in proportions, where it involves the multiplication of the two outer terms in a ratio. For example, in the proportion ( \frac{a}{b} = \frac{c}{d} ), the product of the extremes would be ( a \times d ). This is equal to the product of the means, ( b \times c ), confirming the equality of the two ratios. This relationship is fundamental in solving problems involving proportions.


If the product of the extremes is 8then the geometric mean is?

The geometric mean of two numbers is calculated as the square root of their product. If the product of the extremes is 8, then the geometric mean is the square root of 8, which simplifies to ( \sqrt{8} = 2\sqrt{2} ) or approximately 2.83.


What is the product of means and extremes?

The product of means and extremes refers to a property in proportions. If two ratios (a/b = c/d) are equal, then the product of the means (b and c) is equal to the product of the extremes (a and d), expressed as (b \cdot c = a \cdot d). This relationship is often used in solving problems involving proportions, ensuring that the cross-multiplication yields equivalent results.