The video tutorial reviews the composition of functions, focusing on the cosine inverse and sine of 4π/3. It explains the unit circle, identifying quadrants, and finding coordinate points and angles. The lesson emphasizes understanding the cosine inverse function and its restrictions, concluding with a summary of key points.

What is the primary focus of the composition of functions discussed in the introduction?

• Working from the inside out

• Memorizing trigonometric identities

• Evaluating functions from the outside in

• Understanding the unit circle

When dealing with the composition of cosine inverse and sine of 4π/3, what is the first step?

• Calculate the cosine value

• Find the reference angle

• Determine the quadrant

• Work from the inside out

In which quadrant does the angle 4π/3 lie?

• First quadrant

• Second quadrant

• Third quadrant

• Fourth quadrant

What is the sine value of the angle 4π/3 in the third quadrant?

• Positive square root of 3 over 2

• Negative square root of 3 over 2

• Positive 1/2

• Negative 1/2

What does the cosine inverse function ask for in this context?

• The sine value of an angle

• The angle that results in a specific cosine value

• The reference angle

• The quadrant of the angle

Why can't the cosine inverse function have two answers?

• It only deals with positive values

• It is not a function if it has multiple answers

• It is restricted to the third quadrant

• It is not defined for negative values

Which angle gives a cosine value of negative square root of 3 over 2?

• 2π/3

• π/6

• 5π/6

• π/3

What is the significance of the sine function in this context?

• It has restrictions similar to cosine

• It is used to find the reference angle

• It does not have restrictions in this context

• It determines the quadrant