Suppose the quantity demanded weekly of the Super Titan radial tires is related to its unit price by the equation p + x2 = 121 where p is measured in dollars and x is measured in units of a thousand. How fast is the quantity demanded weekly changing when x = 6, p = 85, and the price per tire is increasing at the rate of $2/week? (Round your answer to the nearest tire.)
Suppose the quantity demanded weekly of the Super Titan radial tires is related to its unit price by the equation p + x2 = 121 where p is measured in dollars and x is measured in units of a thousand. How fast is the quantity demanded weekly changing when x = 6, p = 85, and the price per tire is increasing at the rate of $2/week? (Round your answer to the nearest tire.)
Chapter10: Exponential And Logarithmic Functions
Section10.5: Solve Exponential And Logarithmic Equations
Problem 10.87TI: Researchers recorded that a certain bacteria population grew from 100 to 500 in 6 hours. At this...
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Suppose the quantity demanded weekly of the Super Titan radial tires is related to its unit price by the equation
p + x2 = 121
where p is measured in dollars and x is measured in units of a thousand. How fast is the quantity demanded weekly changing when x = 6, p = 85, and the price per tire is increasing at the rate of $2/week? (Round your answer to the nearest tire.)
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