L'Hopital's Rule sine x over x

The video tutorial explains how to evaluate limits using direct substitution and L'Hôpital's Rule. It begins by identifying an indeterminate form and then applies L'Hôpital's Rule by taking derivatives of the numerator and denominator. The tutorial demonstrates solving the limit by substituting values and concludes with a brief summary.

What is the result of directly substituting zero into the sine function in this example?

• Indeterminate form 0/0

• Infinity

• 0

• 1

Which rule is applied to resolve the indeterminate form in this example?

• Quotient Rule

• Product Rule

• L'Hôpital's Rule

• Chain Rule

What is the derivative of sine of X used in this example?

• Secant of X

• Cosine of X

• Tangent of X

• Sine of X

After applying L'Hôpital's Rule, what is the value of the limit?

• Infinity

• Undefined

• 1

• 0

What is the final conclusion of the lesson after applying L'Hôpital's Rule?

• The limit is zero

• The limit is one

• The limit is undefined

• The limit is infinite