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The density of cars (in cars per mile) down a 24-mile stretch of the Pennsylvania Turnpike is approximated by 308 (2+ sin(4√x+0.2)) at a distance a miles from the Breezewood toll plaza. 1. Write a Riemann sum that approximates the total number of cars on this 24-mile stretch. To get x₁, type x_i. n ΣΟΔΕ i=1 2. The total number of cars on the 24-mile stretch is equal to cars.

The density of cars (in cars per mile) down a 24-mile stretch of the Pennsylvania Turnpike is approximated by 308 (2+ sin(4√x+0.2)) at a distance a miles from the Breezewood toll plaza. 1. Write a Riemann sum that approximates the total number of cars on this 24-mile stretch. To get x₁, type x_i. n ΣΟΔΕ i=1 2. The total number of cars on the 24-mile stretch is equal to cars.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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The density of cars (in cars per mile) down a 24-mile stretch of the Pennsylvania Turnpike is approximated by 308 (2+ sin(4√x + 0.2)) at a distance a miles from the Breezewood toll plaza. 1. Write a Riemann sum that approximates the total number of cars on this 24-mile stretch. To get x, type x_i. i=1 Ax 2. The total number of cars on the 24-mile stretch is equal to 0 cars.
Transcribed Image Text:The density of cars (in cars per mile) down a 24-mile stretch of the Pennsylvania Turnpike is approximated by 308 (2+ sin(4√x + 0.2)) at a distance a miles from the Breezewood toll plaza. 1. Write a Riemann sum that approximates the total number of cars on this 24-mile stretch. To get x, type x_i. i=1 Ax 2. The total number of cars on the 24-mile stretch is equal to 0 cars.
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