Three graphs are given below. For each, choose its equation from the following. y= sec 2x+ 2 y= cot x+ y-2 csc 2x y= tan x y= cotx y= csc 2x+ sc(2x 2 Equation: (Choose one) 1 -4- 2. Equation: (Choose one) Equation: (Choose one) X G Español C

Describe the relationship between the graphs of y = A cos(Bx - C) and y = A cos(Bx - C) + D.

a) Sketch the graph of the equation below. Make sure you identify amplitude, period, phase shift, and vertical translations. y=3cos(폴+품)-1 ソ= 8. b) Sketch the graph of the equation below. Make sure you identify amplitude, period, phase shift, and vertical translations. sin(2x-폭) +3 IT %3D |

Write an equation of the form y = a cos b x to describe to graph attached.

Three graphs are given below. For each, choose its equation from the following. y=tan.x y= cscx y=- cotx y= 2 sec y= tan y= 2 secx 3 5x 1 9元 1Ex 9 4 1 Equation: (Choose one) Equation: (Choose one) Equation: (Choose one)

Find an equation in rectangular coordinates for the curve 2r = cos (20). (Express numbers in exact form. Use symbolic notation and fractions where needed. Give the equation in terms of y and x.) equation:

Transform the graph of the identity equation y = x and match it to the correct equation using the following: y=2(x+4)-4 y=2(x+2) Horizontal translation left 2 units. Vertical translation down 2 units.

Graph the equation for values of x between 0° and 360° in multiples of 15°. y = cos(2x) The x y-coordinate plane is given. The curve begins at the point (0°, 1), goes down and right, crosses the x-axis at x = 90°, changes direction at the point (180°, −1), goes up and right, crosses the x-axis at x = 270°, and ends at the point (360°, 1).   The x y-coordinate plane is given. The curve begins at the point (0°, 2), goes down and right, crosses the x-axis at x = 90°, changes direction at the point (180°, −2), goes up and right, crosses the x-axis at x = 270°, and ends at the point (360°, 2).   The x y-coordinate plane is given. The curve begins at the origin, goes down and right, changes direction at the point (90°, −1), goes up and right, crosses the x-axis at x = 180°, changes direction at the point (270°, 1), goes down and right, and ends at the point (360°, 0).   The x y-coordinate plane is given. The curve begins at the point (0°, 1), goes down and right, crosses the…

Three graphs are given below. For each, choose its equation from the following. y = 2+ cscx y = sec| x+ 4 y =- cotx y = secx y= cot x- 4 y= tanx 2- 4 4 4 -2 -2- -4- 4- Eauation: Eauation: Eauation: Explanation Check

Graph the equation for values of x between 0° and 360° in multiples of 15°. y = sin(3x) The x y-coordinate plane is given. The curve begins at the origin, goes up and right, changes direction at the point (30°, 3), goes down and right, crosses the x-axis at x = 60°, changes direction at the point (90°, −3), goes up and right, crosses the x-axis at x = 120°, changes direction at the point (150°, 3), goes down and right, crosses the x-axis at x = 180°, changes direction at the point (210°, −3), goes up and right, crosses the x-axis at x = 240°, changes direction at the point (270°, 3), goes down and right, crosses the x-axis at x = 300°, changes direction at the point (330°, −3), goes up and right, and ends at the point (360°, 0).   The x y-coordinate plane is given. The curve begins at the point (0°, 1), goes down and right, crosses the x-axis at approximately x = 30°, changes direction at the point (60°, −1), goes up and right, crosses the x-axis at approximately x = 90°,…