Answered

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-3.9-3.99-3.999-4-4.001-4.01-4.10.420.4020.4002-41.5039991.53991.89try valueclear tableDNEundefinedlim f(2)=lim f(2)=2-)-4+lim f (30)f(-4)-4

Sagot :

In order to determine the limit of f(x) when x tends to -4 from the right (4^+), we need to look in the table the value that f(x) is approaching when x goes from -3.9 to -3.99 to -3.999.

From the table we can see that this value is 0.4.

Then, to determine the limit of f(x) when x tends to -4 from the left (4^-), we need to look in the table the value that f(x) is approaching when x goes from -4.1 to -4.01 to -4.001.

From the table we can see that this value is 1.5.

Since the limit from the left is different from the limit from the right, the limit when x tends to -4 is undefined.

Finally, the value of f(-4) is the value of f(x) when x = -4. From the table, we can see that this value is -4.

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