The reaction R to an injection of a drug is related to the dosage x (in milligrams) according to R(e) =x2(370 - 즉) where 740 mg is the maximum dosage. If the rate of reaction with respect to the dosage defines the sensitivity to the drug, find the sensitivity. Step 1 We are given that the reaction R to an injection of a drug is related to the dosage x (in milligrams) according to R(x) = x²(370 - ) where 740 mg is the maximum dosage. We want to find the sensitivity to the drug, which is defined as the rate of change of reaction with respect to the dosage. Thus, we want to find R'(x). Since R(x) is a product of two functions, we can find the derivative by using the (---Select--- Rule. () • (70 - 5)([ 1 R'(x) = x
The reaction R to an injection of a drug is related to the dosage x (in milligrams) according to R(e) =x2(370 - 즉) where 740 mg is the maximum dosage. If the rate of reaction with respect to the dosage defines the sensitivity to the drug, find the sensitivity. Step 1 We are given that the reaction R to an injection of a drug is related to the dosage x (in milligrams) according to R(x) = x²(370 - ) where 740 mg is the maximum dosage. We want to find the sensitivity to the drug, which is defined as the rate of change of reaction with respect to the dosage. Thus, we want to find R'(x). Since R(x) is a product of two functions, we can find the derivative by using the (---Select--- Rule. () • (70 - 5)([ 1 R'(x) = x
Chapter3: Functions
Section3.2: Domain And Range
Problem 61SE: The cost in dollars of making x items is given by the function Cx)=10x+500. a. The fixed cost is...
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The reaction R to an injection of a drug is related to the dosage x (in milligrams) according to
R(x) = x2
370 −
x |
3 |
where 740 mg is the maximum dosage. If the rate of reaction with respect to the dosage defines the sensitivity to the drug, find the sensitivity.
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