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What are the values of lim g(x) and lim g(x)?

x + 33

x + 33+

-

X-

-

=

lim g(x) = - 16 and lim g(x) = - 7

- 33"

x 33*

lim g(x) = - 15 and lim g(x) = -6

X - 33"

X - 33

lim g(x) = - 7 and lim g(x) = - 16

X - 33

X - 33*

-

= -

-

lim g(x) = -6 and lim g(x) = - 15

- 33-

X - 33

X-

-

What are the values of lim g x and lim g x x 33 x 33 X lim g x 16 and lim g x

Answer :

Answer:

the last answer is correct, lim as it aproaches 33- is -6, and as it aproaches 33+ is -15

Step-by-step explanation:

The limit as the function approaches 33+ means the limit as the function approaches 33 from the right side, and the table shows it approaches 15 from x is above 33.

When x is slightly below 33, it aproaches -6.

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Rewritten by : Barada

The values of lim g (x) when x → - 33 and lim g(x) when x → 33 are,

⇒ - 6 and 15

What is mean by Function?

A relation between a set of inputs having one output each is called a function. and an expression, rule, or law that defines a relationship between one variable (the independent variable) and another variable (the dependent variable).

We have to given that;

Table shown the relation between x and g (x).

Now, By table we get;

At x = 32.999;

g (x) = - 6.01

At x = 33.001;

g (x) = - 15.01

Thus, The values of lim g (x) when x → - 33 and lim g(x) when x → 33 are,

⇒ - 6 and 15

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