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Use the Following Steps

Question 65

Essay

Use the following steps.
A) Write an equation for the areas using integrals.
B) Differentiate the equation in A and solve the resulting linear equation.
Ans:
A) Use the following steps. A) Write an equation for the areas using integrals. B) Differentiate the equation in A and solve the resulting linear equation. Ans: A) B) -A pool contains 12 million gal of fresh water. Contaminated water flows into the pool at a rate of 4 million gal/year as the mixture in the pool flows out at the same rate. The concentration of the chemical in the incoming contaminated water is g/gal, where t is in years. Find the amount of the chemical in the pool at time . B) Use the following steps. A) Write an equation for the areas using integrals. B) Differentiate the equation in A and solve the resulting linear equation. Ans: A) B) -A pool contains 12 million gal of fresh water. Contaminated water flows into the pool at a rate of 4 million gal/year as the mixture in the pool flows out at the same rate. The concentration of the chemical in the incoming contaminated water is g/gal, where t is in years. Find the amount of the chemical in the pool at time .
-A pool contains 12 million gal of fresh water. Contaminated water flows into the pool at a rate of 4 million gal/year as the mixture in the pool flows out at the same rate.
The concentration Use the following steps. A) Write an equation for the areas using integrals. B) Differentiate the equation in A and solve the resulting linear equation. Ans: A) B) -A pool contains 12 million gal of fresh water. Contaminated water flows into the pool at a rate of 4 million gal/year as the mixture in the pool flows out at the same rate. The concentration of the chemical in the incoming contaminated water is g/gal, where t is in years. Find the amount of the chemical in the pool at time . of the chemical in the incoming contaminated water is Use the following steps. A) Write an equation for the areas using integrals. B) Differentiate the equation in A and solve the resulting linear equation. Ans: A) B) -A pool contains 12 million gal of fresh water. Contaminated water flows into the pool at a rate of 4 million gal/year as the mixture in the pool flows out at the same rate. The concentration of the chemical in the incoming contaminated water is g/gal, where t is in years. Find the amount of the chemical in the pool at time . g/gal, where t is in years.
Find the amount Use the following steps. A) Write an equation for the areas using integrals. B) Differentiate the equation in A and solve the resulting linear equation. Ans: A) B) -A pool contains 12 million gal of fresh water. Contaminated water flows into the pool at a rate of 4 million gal/year as the mixture in the pool flows out at the same rate. The concentration of the chemical in the incoming contaminated water is g/gal, where t is in years. Find the amount of the chemical in the pool at time . of the chemical in the pool at time Use the following steps. A) Write an equation for the areas using integrals. B) Differentiate the equation in A and solve the resulting linear equation. Ans: A) B) -A pool contains 12 million gal of fresh water. Contaminated water flows into the pool at a rate of 4 million gal/year as the mixture in the pool flows out at the same rate. The concentration of the chemical in the incoming contaminated water is g/gal, where t is in years. Find the amount of the chemical in the pool at time . .

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