Express the average daily carbon monoxide rate as a function of time, given that in a certain region, for a population of 'p' million inhabitants, ...
Express the average daily carbon monoxide rate as a function of time, given that in a certain region, for a population of 'p' million inhabitants, the average daily carbon monoxide rate 'C' corresponds to C(p) = 0.8p + 1.2 parts per million. The estimate is that in 't' years, the population of this region will be p(t) = 0.2t^2 + 8 million inhabitants.
The relationship between the carbon monoxide rate and the population is C(p) = 0.8p + 1.2.
The relationship between the population and time is p(t) = 0.2t^2 + 8.
The relationship between the carbon monoxide rate and time is C(p(t)) = 0.16t^2 + 7.6.
A) C(p(t)) = 0.16t^2 + 7.6
B) C(p(t)) = t + 6.4
C) C(p(t)) = 0.2t^2 + 8.8
The relationship between the carbon monoxide rate and the population is C(p) = 0.8p + 1.2.
The relationship between the population and time is p(t) = 0.2t^2 + 8.
The relationship between the carbon monoxide rate and time is C(p(t)) = 0.16t^2 + 7.6.
A) C(p(t)) = 0.16t^2 + 7.6
B) C(p(t)) = t + 6.4
C) C(p(t)) = 0.2t^2 + 8.8
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Ed 
A relação entre a taxa média diária de monóxido de carbono e o tempo é dada por C(p(t)) = 0,16t² + 7,6. Portanto, a alternativa correta é A) C(p(t)) = 0,16t² + 7,6.
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