Which of the following describe the sine function? Check all that apply.

The domain is all real numbers for .
Complete the following statements for the cosine function shown in the graph.The minimum value is .
The amplitude is .
The graph shows the function .

Identify the transformations needed to graph the cosine function y = –0.5cos(x) – 3 from the parent cosine function. Check all that apply.
Complete the following statements for the cosine function shown in the graph.The minimum value is .
An equation for this function is .
Use the graph to identify the amplitude for each function shown.The amplitude of the function shown in orange is .
Question text not available
To find the values of the six trigonometric functions for the angle θ with the terminal side passing through (5, 2), first identify the coordinates x 5 and y 2. Since the xcoordinate is positive and the ycoordinate is negative, the point is in Quadrant IV. Next, calculate the radius (r) using the Pythagorean theorem: r √(5² (2)²) √(25 4) √29. Then apply the trigonometric definitions: sin(θ) y/r 2/√29 2√29/29 cos(θ) x/r 5/√29 5√29/29 tan(θ) y/x 2/5 csc(θ) r/y √29/2 sec(θ) r/x √29/5 cot(θ) x/y 5/2
The graph shows the function .

Identify the transformations needed to graph the cosine function y = –0.5cos(x) – 3 from the parent cosine function. Check all that apply.
An x-intercept is for .

The maximum value is .
The maximum value is .
The amplitude of the function shown in blue is .
Which did you include in your response?
The minimum value is –1 for .

The amplitude is .
The amplitude of the function shown in green is .
An x-intercept is for .

An equation for this function is .
Based on these results, changing the sign of a the maximum and minimum values of the graph of y = asin(x).
Based on these results, changing the sign of a the maximum and minimum values of the graph of y = asin(x).
Did you find these answers helpful?