A factory produces apple juice contained in a bottle of 1.5 litres. However, due

Question

A factory produces apple juice contained in a bottle of 1.5 litres. However, due to random fluctuations in the automatic bottling machine, the actual volume per bottle varies according to a normal distribution. It is observed that 10% of bottles are under 1.45 litres whereas 5% contain more than 1.55 litres. Calculate the mean and standard deviation of the volume distribution.
A factory produces apple juice contained in a bottle of 1.5 litres. However, due to random fluctuations in the automatic bottling machine, the actual volume per bottle varies according to a normal distribution. It is observed that 10% of bottles are under 1.45 litres whereas 5% contain more than 1.55 litres. Calculate the mean and standard deviation of the volume distribution.
A factory produces apple juice contained in a bottle of 1.5 litres. However, due to random fluctuations in the automatic bottling machine, the actual volume per bottle varies according to a normal distribution. It is observed that 10% of bottles are under 1.45 litres whereas 5% contain more than 1.55 litres. Calculate the mean and standard deviation of the volume distribution.

Explanation / Answer

A factory produces apple juice contained in a bottle of 1.5 litres. However, due to random fluctuations in the automatic bottling machine, the actual volume per bottle varies according to a normal distribution. It is observed that 10% of bottles are under 1.45 litres whereas 5% contain more than 1.55 litres. Calculate the mean and standard deviation of the volume distribution.
A factory produces apple juice contained in a bottle of 1.5 litres. However, due to random fluctuations in the automatic bottling machine, the actual volume per bottle varies according to a normal distribution. It is observed that 10% of bottles are under 1.45 litres whereas 5% contain more than 1.55 litres. Calculate the mean and standard deviation of the volume distribution.
A factory produces apple juice contained in a bottle of 1.5 litres. However, due to random fluctuations in the automatic bottling machine, the actual volume per bottle varies according to a normal distribution. It is observed that 10% of bottles are under 1.45 litres whereas 5% contain more than 1.55 litres. Calculate the mean and standard deviation of the volume distribution.

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