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What is the absolute convergence of 1/n * sqrt(n)?
The series 1/n * sqrt(n) is not absolutely convergent. To show this, we can consider the absolute value of the series, which is 1/sqrt(n). This series is the harmonic series, which is known to be divergent. Therefore, the original series 1/n * sqrt(n) is also not absolutely convergent. **
How do we know where the absolute zero point is? Why exactly 273°C?
We know the absolute zero point is at -273.15°C because it is the point at which all molecular motion ceases. This temperature was determined by extrapolating the behavior of gases as they are cooled, and it was found that at -273.15°C, the volume of a gas theoretically becomes zero. This temperature is also known as 0 Kelvin, and it is the basis for the Kelvin temperature scale, where 0 K is equivalent to -273.15°C. **
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What is the absolute convergence of 1/n * sqrt(n)?
The series 1/n * sqrt(n) is not absolutely convergent. To show this, we can consider the absolute value of the series, which is 1/sqrt(n). This series is the harmonic series, which is known to be divergent. Therefore, the original series 1/n * sqrt(n) is also not absolutely convergent. **
-
How do we know where the absolute zero point is? Why exactly 273°C?
We know the absolute zero point is at -273.15°C because it is the point at which all molecular motion ceases. This temperature was determined by extrapolating the behavior of gases as they are cooled, and it was found that at -273.15°C, the volume of a gas theoretically becomes zero. This temperature is also known as 0 Kelvin, and it is the basis for the Kelvin temperature scale, where 0 K is equivalent to -273.15°C. **
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