Because environmental temperature during storage has deep influence on the data of specific gravity or Haugh units, 2 regression equations each were obtained for each of 4 seasons to describe the relationship between days of storage of eggs after being laid and either specific gravity or Haugh units.
In this paper, it was tried to describe the relationships by a single equation, taking the storage temperature as another function.
Following equations shown as Equation (1)-(3) were found fit to describe the relationship.
Specific gravity (M and L egg size):
y=1.0852-(0.00056+0.00009t)
x …(1)
Haugh units (M egg size):
y=(87.03-0.39t)-(0.57+0.04t)
x …(2)
Haugh units (L egg size):
y=(90.41-0.56t)-(0.80+0.03t)
x …(3)where,
y is average of either specific gravity or Haugh units of the eggs tested,
t average room temperature (°C) during storage,
x days of storage after being laid.
A procedure is recommended for estimation of the days of storage of the eggs in the markets to answer the question of Japanese consumers.
Samples of 10 eggs each are purchased in a market and the storage temperature in the market is recorded. Specific gravity and Haugh units of the sample are determined immediately. The days of storage are estimated from the average of 10 eggs, using Equation (1)-(3). Average of two estimates, one from specific gravity and the other from Haugh units, gives the estimate of the sample of which standard deviation is 0.99 days.
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