   Chapter 12.1, Problem 64E

Chapter
Section
Textbook Problem

# Finding a Limit In Exercises 65-70, find the limit (if it exists). lim t → 2 ( 3 t i 2 t 2 − 1 j + 1 t k )

To determine

To calculate: The limit of the specified vector valued function limt2(3t i+2t21j+1tk)

Explanation

Given:

The expression: limt2(3t i+2t21j+1tk)

Formula used:

If c be a real number, then limxcf(x)=f(c).

Calculation:

Consider r(t)=3t i+2t21j+1tk.

To evaluate the limit of a vector valued function, determine the limit of each component.

Therefore;

limt2(3t i+2t21j<

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