WorksheetsHA2T Intersession 1
Total questions: 30
Worksheet time: 3600secs
what is the amplitude of
y = -3sin (7x) -2
7
-2
3
-3
What is the vertical shift for
y = 4 cos(x) - 2?
up 2
left 2
right 2
down 2
Describe the transformation of the parent function y = sin θ to y = 3 sin θ − 2 (Hint: Identify the values of A & D) Remember : y = A sin B(θ − C) + D
stretches vertically by a factor of 3, and up 2 units
stretches horizontally by a factor of 3 and down 2 units
stretches vertically by a factor of 3 and down 2 units
stretches horizontally by a factor of 3 and up 2 units
y=csc(x)
y=sec(x)
y= tan(x)
Describe the horizontal and vertical shifts.
left π , up 4
left π , down 3
right π , up 4
right π , down 3
y=2cos(1/3x +π/6) +2
What is the period of the equation shown?
3π
2π
3π / 2
2π / 3
What is the equation of the graph shown?
y = 3sin(θ + π/4) - 1
y = 3cos(θ - π/4) -1
y = 3sin(θ - π/4) + 1
y = 3cos(θ + π/4) + 1
What is the equation for the graph shown.
y = 4sinθ - 2
y = 3tcosθ - 1
y = 2tanθ - 4
y = 2-4tanθ + 2
What is the equation of the graph shown?
y = tanθ/2
y = tan2θ
y = tanθ/4
y = tan4θ
What is the equation of the graph shown?
y = 4cosθ/2 - 6
y = 4cosθ/2 - 2
y = -2cosθ/4 - 2
y = 4cosθ/4 + 2
Describe the horizontal shift.
left 3π / 4
left 4π / 3
right 3π
right 3π / 4
y = 4cos(x-90) + 3
y=-2sin(x-π)
Write the equation for a sine function with an amplitude of 3 and a period of π.
y=3sin(πx)
y=πsin(3x)
y=3sin2x
y=πsin2x
