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Interpreting Phosphate Concentration Data

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The provided data and calculation indicate that discharge from a manufacturing facility increases the phosphate concentration in a river by 0.025 mg/L0.025\,mg/L. Which of the following conclusions is best supported by this finding?

TABLE:

Source Discharge Rate (mg/min) River Flow Rate (L/min)
Manufacturing Facility 2500 1*10^5
Calculated Increase: C=25001∗105=0.025 mg/LC = \frac{2500}{1*10^5} = 0.025\,mg/L
A

Despite the small concentration, the discharge will doubly impact the river because phosphates remain concentrated in the water due to low solubility.

B

The small increase of 0.025 mg/L0.025\,mg/L suggests that the point‐source phosphate discharge is unlikely to be the sole cause of cultural eutrophication in the river.

C

The increase of 0.025 mg/L0.025\,mg/L indicates that immediate remediation is necessary to prevent a potential algal bloom.

D

The calculated phosphate level demonstrates that phosphate is accumulating rapidly, leading to hazardous water quality and fish kills.

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