A parking lot charges P50 for the first 2 hours (or part) and P3 for each succeeding hour (or fraction of an hour) up to a daily maximum charge of P120. Sketch a graph of the cost of parking at this lot as a function of time, t. Identify discontinuities of this function.

A parking lot charges P50 for the first 2 hours (or part) and P3 for each succeeding hour (or fraction of an hour) up to a daily maximum charge of P120. Sketch a graph of the cost of parking at this lot as a function of time, t. Identify discontinuities of this function.

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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Question

Solve the given word problem on continuity. A parking lot charges P50 for the first 2 hours (or part) and P3 for each succeeding hour (or fraction of an hour) up to a daily maximum charge of P120. Sketch a graph of the cost of parking at this lot as a function of time, t. Identify discontinuities of this function. with solution please.

A parking lot charges P50 for the first 2 hours (or part) and P3 for each
succeeding hour (or fraction of an hour) up to a daily maximum charge of
P120. Sketch a graph of the cost of parking at this lot as a function of time,
t. Identify discontinuities of this function.

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