The answer is 11513. Please show me how to get to the answer. 2. The density of cars (in cars per mile) down a 20 mile stretch of the Pennsylvania Turnpike is approximated by \( \delta(x) = 300 \left( 2 + \sin(4\sqrt{x} + 0.15) \right) \) where \( x \) is the distance from the end of the turnpike. How many cars are in the 20 mile stretch?To find the total number of cars along this 20 mile stretch, you would integrate the function \( \delta(x) \) from 0 to 20. This will give you the total number of cars over the specified distance.

Given density of cars (in miles) And length L=20miles Let's take a small element of length dx at…

Answered: 2. The density of cars (in cars per…

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2. The density of cars (in cars per mile) down a 20 mile stretch of the Pennsylvania Turnpike is approximated by 8(x) = 300(2 + sin(4vx + 0.15)) where x is the distance from the end of the turnpike. How many cars are in the 20 mile stretch?