Advertisement
Not a member of Pastebin yet?
Sign Up,
it unlocks many cool features!
- #2.2
- f = 1000
- fp = 80000
- Tp = 1/fp
- dur = 0.005
- A = 1
- phase = 0
- t = np.arange(0,dur,Tp)
- y = A*np.sin(2*np.pi*f*t + phase)
- plt.plot(1000*t,y)
- plt.xlabel("Czas[ms]")
- plt.ylabel('Amplituda')
- plt.title('Ampliduta=1')
- plt.grid()
- plt.ylim(-5,5)
- plt.axis([0,3,-5,5])
- plt.show()
- #
- f = 1000
- fp = 80000
- Tp = 1/fp
- dur = 0.005
- A = 2
- phase = 0
- t = np.arange(0,dur,Tp)
- y = A*np.sin(2*np.pi*f*t + phase)
- plt.title('Ampliduta=2')
- plt.ylabel('Amplituda')
- plt.ylim(-5,5)
- plt.plot(1000*t,y)
- plt.xlabel("Czas[s]")
- plt.grid()
- plt.axis([0,3,-5,5])
- plt.show()
- #
- f = 1000
- fp = 80000
- Tp = 1/fp
- dur = 0.005
- A = 5
- phase = 0
- t = np.arange(0,dur,Tp)
- y = A*np.sin(2*np.pi*f*t + phase)
- plt.title('Ampliduta=5')
- plt.ylabel('Amplituda')
- plt.ylim(-5,5)
- plt.plot(1000*t,y)
- plt.xlabel("Czas[s]")
- plt.grid()
- plt.axis([0,3,-5,5])
- plt.show()
- #
- #
- #
- #
- #2.2
- f = 1000
- fp = 2500000
- Tp = 1/fp
- dur = 0.005
- A = 1
- phase = 0
- t = np.arange(0,dur,Tp)
- y = A*np.sin(2*np.pi*f*t + phase)
- plt.plot(1000*t,y)
- plt.ylabel('Amplituda')
- plt.title('f=1000Hz')
- plt.xlabel("Czas[s]")
- plt.grid()
- plt.ylim(-1,1)
- plt.axis([0,3,-1,1])
- plt.show()
- #
- f = 2000
- fp = 2500000
- Tp = 1/fp
- dur = 0.005
- A = 1
- phase = 0
- t = np.arange(0,dur,Tp)
- plt.ylabel('Amplituda')
- y = A*np.sin(2*np.pi*f*t + phase)
- plt.ylim(-1,1)
- plt.title('f=2000Hz')
- plt.plot(1000*t,y)
- plt.xlabel("Czas[s]")
- plt.grid()
- plt.axis([0,3,-1,1])
- plt.show()
- #
- f = 5000
- fp = 2500000
- Tp = 1/fp
- dur = 0.005
- A = 1
- phase = 0
- t = np.arange(0,dur,Tp)
- y = A*np.sin(2*np.pi*f*t + phase)
- plt.title('f=5000Hz')
- plt.ylabel('Amplituda')
- plt.ylim(-1,1)
- plt.plot(1000*t,y)
- plt.xlabel("Czas[s]")
- plt.axis([0,3,-1,1])
- plt.grid()
- plt.show()
- #
- #
- #
- #
- f = 1000
- fp = 80000
- Tp = 1/fp
- dur = 0.005
- A = 1
- phase = 0
- t = np.arange(0,dur,Tp)
- y = A*np.sin(2*np.pi*f*t + phase)
- plt.ylabel('Amplituda')
- plt.title('ϕ=0 rad')
- plt.plot(1000*t,y)
- plt.xlabel("Czas[s]")
- plt.ylim(-1,1)
- plt.axis([0,3,-1,1])
- plt.grid()
- plt.show()
- #
- f = 1000
- fp = 80000
- Tp = 1/fp
- dur = 0.005
- A = 1
- phase = -1*pi/2
- t = np.arange(0,dur,Tp)
- y = A*np.sin(2*np.pi*f*t + phase)
- plt.ylabel('Amplituda')
- plt.title('ϕ=-π/2 rad')
- plt.ylim(-1,1)
- plt.plot(1000*t,y)
- plt.xlabel("Czas[s]")
- plt.grid()
- plt.axis([0,3,-1,1])
- plt.show()
- #
- f = 1000
- fp = 80000
- Tp = 1/fp
- dur = 0.005
- A = 1
- phase = 1*pi/2
- t = np.arange(0,dur,Tp)
- y = A*np.sin(2*np.pi*f*t + phase)
- plt.ylabel('Amplituda')
- plt.title('ϕ=π/2 rad')
- plt.ylim(-1,1)
- plt.plot(1000*t,y)
- plt.xlabel("Czas[s]")
- plt.grid()
- plt.axis([0,3,-1,1])
- plt.show()
- ipd.Audio(y, rate=fp)
Advertisement
Add Comment
Please, Sign In to add comment
Advertisement