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Build the following circuit in figure 1 with the function generator and the oscilloscope.

lab_electrical_engineering:2_capacitors:fig-6_v2-periodic-signals.svg
Fig. 1: Periodic signals on the oscilloscope

Set the signals listed in table 1 on the function generator and draw the corresponding oscilloscope screen images. The signal display on the oscilloscope should optimally fill the screen

lab_electrical_engineering:2_capacitors:table-1-signals_v2.svg

Tab. 1: Signals

Also document the settings of the used channels, the time base, and the GND line on the left side of the screen drawings.

lab_electrical_engineering:2_capacitors:fig-7_v2-sine-1khz-u-1_8v.svg
Fig. 2: Sine, f = 1kHz, U = 1,8V

Channel 1: $$ \frac{V}{\rm DIV} = $$
Time basis: $$ \frac{T}{\rm DIV} = $$

lab_electrical_engineering:2_capacitors:fig-8_v2-triangle-4khz-u-3v.svg
Fig. 3: Triangle, f = 4kHz, U = 3V

Channel 1: $$ \frac{V}{\rm DIV} = $$
Time basis: $$ \frac{T}{\rm DIV} = $$

lab_electrical_engineering:2_capacitors:fig-9_v2-rectangle-unipolar-2khz-u-5v.svg
Fig. 4: Rectangle, unipolar, f = 2kHz, U = 5V

Channel 1: $$ \frac{V}{\rm DIV} = $$
Time basis: $$ \frac{T}{\rm DIV} = $$

lab_electrical_engineering:2_capacitors:fig-10_v2-rectangle-bipolar-5khz-u-2v.svg
Fig. 5: Rectangle, bipolar, f = 5kHz, U = 2V

Channel 1: $$ \frac{V}{\rm DIV} = $$
Time basis: $$ \frac{T}{\rm DIV} = $$

lab_electrical_engineering:2_capacitors:fig-11_v2-sine-dc-offset-2_5khz-u-4v-udc-2v.svg
Fig. 6: Sine DC Offset, f = 2,5kHz, $U$ = 4V, $U_{\rm DC}$ = 2V

Channel 1: $$ \frac{V}{\rm DIV} = $$
Time basis: $$ \frac{T}{\rm DIV} = $$