How identify the limits of the parent graph of logarithm

The video tutorial explains the concept of limits in mathematics, focusing on how limits behave as they approach zero and infinity. It covers the behavior of functions as they approach negative and positive infinity, providing insights into right-hand and left-hand limits, particularly in the context of logarithmic functions.

What happens to the limit as X approaches infinity from the positive side?

• It oscillates between values.

• It approaches zero and then negative infinity.

• It remains constant.

• It approaches positive infinity.

As X approaches infinity, what is the behavior of the graph?

• The graph oscillates.

• The graph decreases towards negative infinity.

• The graph remains constant.

• The graph increases towards positive infinity.

What is a characteristic of the graph as X approaches infinity?

• It increases steadily.

• It fluctuates randomly.

• It decreases steadily.

• It remains unchanged.

Which of the following best describes the types of limits discussed?

• Both right-hand and left-hand limits.

• Neither right-hand nor left-hand limits.

• Only left-hand limits.

• Only right-hand limits.

In the context of logarithms, what types of limits are observed?

• Only positive limits.

• Both right-hand and left-hand limits.

• No limits are observed.

• Only negative limits.