Consider the position function s ( t ) = 9 t 2 − 45 t + 100 s(t) = 9t^2 - 45t + 100 s ( t ) = 9 t 2 − 45 t + 100 . Approximate the instantaneous velocity at t = 2 t = 2 t = 2 by finding the average velocities at t = 2.5 , 2.1 , 2.01 , 2.001 t = 2.5, 2.1, 2.01, 2.001 t = 2.5 , 2.1 , 2.01 , 2.001 . Also, provide the table for average velocities and time intervals.

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1. Limits and Continuity

Introduction to Limits

1. Limits and Continuity

Introduction to Limits: Study with Video Lessons, Practice Problems & Examples

21PRACTICE PROBLEM

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Table showing average velocities for time intervals around t=2 in calculus limits.

Table displaying average velocities for time intervals around t=2 in calculus limits.

Table with average velocities for time intervals around t=2 in calculus limits.

Table illustrating average velocities for time intervals around t=2 in calculus limits.