Sketch one cycle of the graph of y=3tan(3x−π/4) Find the equations of the asymptotes on[−π/3,π/3]
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Sketch one cycle of the graph of y=3tan(3x−π/4)
Find the equations of the asymptotes on[−π/3,π/3]
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- sketch a graph of for two cycles y = 3 sin [2 [x-pi/4]]-1The pedals on a bicycle have a maximum height of 30 cm above the ground and a minimum height of 8 cm above the ground. Out for a ride, a cyclist pedals at a constant rate of 20 cycles per minute. Write an equation for this periodic function in the form y=asin(bt)+d AND explain in details how you got there.Prove that the graph of the equation Ax2 + Cy2 + Dx + Ey + F = 0 is one of the following (except in degenerate cases).
- 2.2 Sketch a cycle of the graph of the functions defined below. Indicates: A)domain and B) image C) amplitude D) period and E) phase shift of functions in "this cycle".For the function f(x)=4cotx determine its stretching factor and phase shift, and then graph it for two periods. Enter the exact answers stretching factor = ? phase shift = ?Sketch two full periods of the graph of y= 2 sin 3x + 5
- Consider the following equation, if 0<x<1, periodic of period 2. f(x) = -2, if -1 ≤ x ≤ 0, f(x) = 2, if 0 < x < 1 The solution found is in the image below. Sketch Fourier Series Graph.Sketch a graph of y = -2cosπx over the period [0,2π] and show all five key points. Find the amplitude, period, and phase shift.For the function f(x)=3cotx determine its stretching factor and phase shift, and then graph it for two periods. Enter the exact answers. can you explain this answer?