Evaluate the left and right hand limit by graphing the function

When X approaches zero from the left, what value does the graph approach?

• 1

• -1

• 0

• 2

What is the significance of raising your left hand while analyzing the graph?

• To balance the equation

• To signal the end of the problem

• To indicate the direction of the limit

• To show the graph's symmetry

What value does the graph approach as X approaches zero from the right?

• 1

• -1

• 0

• 2

Why is it important to consider different types of graphs when discussing limits?

• To memorize graph shapes

• To see how limits can vary

• To learn about graph symmetry

• To understand the concept of infinity

What does it mean when the general limit does not exist, even if one-sided limits do?

• The function is undefined

• The graph is not continuous

• The limits from both sides are different

• The function is linear