Graphing the Cotangent Function

What is the impact of the coefficient on a cotangent graph?

• It affects the period.

• It impacts the graph's shape.

• It alters the asymptotes.

• It changes the amplitude.

How is the period of a cotangent graph determined?

• Through horizontal translations.

• By identifying the asymptotes.

• Using the formula π/B.

• By finding the amplitude.

What is the formula used to calculate the period of a cotangent graph?

• π/B

• 2π/B

• B/π

• π/2B

How do you find the new asymptotes for a cotangent graph?

• By setting the function equal to the original asymptotes.

• By using vertical translations.

• By determining the amplitude.

• By calculating the period.

What are the original asymptotes for a cotangent graph?

• π/4 and 3π/4

• π/2 and π

• 0 and π

• 0 and 2π

Where is the intercept located in a cotangent graph?

• At the end of the period

• At the midpoint between asymptotes

• At the origin

• At π/2

What happens to the graph when the coefficient is greater than one?

• It shifts to the right.

• It becomes skinnier.

• It shifts to the left.

• It becomes wider.

How does a coefficient less than one affect the cotangent graph?

• It shifts the graph downwards.

• It compresses the graph.

• It stretches the graph.

• It shifts the graph upwards.

What does the number in front of the cotangent function determine?

• The horizontal shift

• The stretch or compression

• The period

• The amplitude

What is the effect of a coefficient on the amplitude of a cotangent graph?

• It does not change the amplitude.

• It reverses the amplitude.

• It decreases the amplitude.

• It increases the amplitude.