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Chapter 14: Q. 15 (page 883)

In Problems 7– 42, find each limit algebraically

limx→2(3x+2)

Short Answer

Expert verified

The value is8

Step by step solution

01

Step 1. Given Information

The given limit and function islimx→2(3x+2)

We need to find the value of the limit.

02

Step 2. Value of the limit

We know,

limx→c[f(x)+g(x)]=limx→cf(x)+limx→cg(x)

Therefore,

limx→2(3x+2)=limx→23x+limx→22=limx→23limx→2x+limx→22=[3][2]+2=6+2=8

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Most popular questions from this chapter

Graph each function. Use the graph to find the indicated limit, if it exists.

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