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Chapter 14: Q, 27 (page 883)

In Problems 7鈥� 42, find each limit algebraically.

limx鈫�23x-25/2.

Short Answer

Expert verified

The answer is 32.

Step by step solution

01

Step. 1 Given Information

Given is the limit on which x tends to 2 and the function given is:

3x-25/2

02

Step. 2 Solving the limit

Firstly, we check whether the given function is in indeterminant form or not.

Since if we put x=2 then it doesn't create any indeterminant form. So, to solve the limit we can directly put the value of x in the function.

limx鈫�23x-25/2=3(2)-25/2=6-25/2=45/2=45=25=32.

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