• No results found

1.2.5 ClockSignals_The555 Timer.pptx

N/A
N/A
Protected

Academic year: 2020

Share "1.2.5 ClockSignals_The555 Timer.pptx"

Copied!
25
0
0

Loading.... (view fulltext now)

Full text

(1)

Clock Signals: 555 Timer

© 2014 Project Lead The Way, Inc. Digital Electronics

(2)

555 Timer

2

This presentation will

• Introduce the 555 Timer.

• Derive the characteristic equations for the charging and discharging of a capacitor.

• Present the equations for period, frequency, and duty cycle for a 555 Timer Oscillator.

Going Further….

• Detail the operation of a 555 Timer Oscillator.

• Derive the equations for period, frequency, and duty cycle for a 555 Timer Oscillator.

(3)

What is a 555 Timer?

The 555 timer is an 8-pin IC that is

capable of producing accurate time delays and/or oscillators.

In the time delay mode, the delay is

controlled by one external resistor and capacitor.

In the oscillator mode, the frequency of

oscillation and duty cycle are both

controlled with two external resistors and one capacitor.

This presentation will discuss how to use

a 555 timer in the oscillator mode.

(4)

Capacitor

A capacitor is an electrical component that can

temporarily store a charge (voltage).

The rate that the capacitor charges/discharges

is a function of the capacitor’s value and its

resistance.

To understand how the capacitor is used in the

555 Timer oscillator circuit, you must understand

the basic charge and discharge cycles of the

capacitor.

(5)

Capacitor Charge Cycle

5

Equation for Charging Capacitor

Capacitor is initially discharged.Switch is moved to position A.Capacitor will charge to +12 v.Capacitor will charge through

the 2 k resistor.

-t/RC

Initial

Initial Final

C

V

V

1

-

e

V

V

charge to

begins it

as capacitor the

across voltage

initial Any

V

charged fully

is that capacitor

the across voltage

The V

capacitor the

across voltage

The V

: Where

Initial Final C

  

(6)

Capacitor Discharge Cycle

6

Equation for Discharging Capacitor

Capacitor is initially charged.Switch is moved to position B.Capacitor will discharge to +0 v.Capacitor will discharge through

the 3 K resistor.

-t/RC

Final Initial

C

V

V

e

V

discharge to

begins it

as capacitor the

across voltage

initial Any

V

discharged fully

is that capacitor

the across voltage

The V

capacitor the

across voltage

The V

: Where

Initial Final C

  

(7)

Capacitor Charge & Discharge

7

0 v 12 v

Switch has been at position B for a long period of time. The capacitor is completely discharged.

Switch is moved to position A. The capacitor charges through the 2k resistor.

Switch is moved back to position B. The capacitor discharges through the 3k resistors.

20 mSec 5 V

VC

(8)

Block Diagram for a 555 Timer

Control Voltage (5) Threshold Voltage (6)

Trigger Voltage (2)

Ground (1)

Vcc (8) Discharge (7)

Reset (4)

Output (3)

-+

-+

RESET

SET

Q

Q COMP1

COMP2

Flip-Flop T1

(9)

Schematic of a 555 Timer in Oscillator Mode

5 Volts

N/C

N/C Discharge

Threshold / Trigger

Ground

Output 1.666 V

3.333 V

RA

RB

C

(10)

555 Timer Design Equations

10

tHIGH : Calculations for the Oscillator’s HIGH Time

5v 3.333 v

Vc 1.666 v

0 v

 tHIGH

Output

HIGH

LOW

THE OUTPUT IS HIGH WHILE THE

CAPACITOR IS CHARGING THROUGH RA + RB.

R

R

C

0.693

A

B

HIGH

(11)

555 Timer Design Equations

11

tLOW : Calculations for the Oscillator’s LOW Time

5v 3.333 v

Vc 1.666 v

0 v

 tLOW

Output

HIGH

LOW

THE OUTPUT IS LOW WHILE THE

CAPACITOR IS DISCHARGING THROUGH RB.

C

0.693R

B

LOW

(12)

555 Timer – Period / Frequency / DC

12

Period:

Frequency:

Duty Cycle:

   

 

R 2R  C 693 . 0 T C R 693 . 0 C R R 693 . 0 T t t T C R 693 . 0 t C R R 693 . 0 t B A B B A LOW HIGH B LOW B A HIGH          

R R  C . ƒ T ƒ B A 2 693 0 1 1         

R 2R  100%

R R DC % 100 C R 2 R 693 . 0 C R R 693 . 0 DC % 100 T t DC B A B A B A B A HIGH          

(13)

Example: 555 Oscillator

13

Example:

For the 555 Timer oscillator shown below, calculate the circuit’s, period (T), frequency (ƒ), and duty cycle (DC).

(14)

Example: 555 Oscillator

14

Solution:

Period:

Frequency: Duty Cycle:

F 6.8 C 180 R 390

RA   B    

mSec 3.5343 T 6.8μ. 180Ω 2 390Ω 0.693 T C B 2R A R 0.693 T             Hz 282.941 ƒ mSec . ƒ T ƒ    534 3 1

1

      % 76 DC % 100 180 2 390 180 390 DC % 100 R 2 R R R DC B A B A              

(15)

Example: 555 Oscillator

15

Example:

For the 555 Timer oscillator shown below, calculate the value for RA & RB so that the oscillator has a frequency of 2.5 kHz @ 60% duty cycle.

(16)

Example: 555 Oscillator

16

Solution:

Frequency: Duty Cycle:

Two Equations & Two Unknowns!

          B A B A B A B A B A B A B A B A B A B A R 5 . 0 R R 2 . 0 R 4 . 0 R 2 . 1 R 6 . 0 R R R 2 R 6 . 0 R R 6 . 0 R 2 R R R % 60 % 100 R 2 R R R DC                          09 1228 2 09 1228 47 0 693 0 400 2 400 47 0 2 693 0 400 2 693 0 400 5 2 1 1 . R R . F . . Sec R R Sec F . R R . T Sec C R R . T Sec kHz . f T B A B A B A B A                      

(17)

Example: 555 Oscillator

17

Solution:

Frequency: Duty Cycle:

Substitute and Solve for RB

Substitute and Solve for RA

B A 0.5 R

R  

09 . 1228 R

2

RAB

           23 . 491 R 09 . 1228 R 5 . 2 09 . 1228 R 2 R 5 . 0 09 . 1228 R 2 R B B B B B A                618 . 245 R 09 . 1228 472 . 982 R 09 . 1228 491.23 2 R 09 . 1228 R 2 R A A A B A

(18)

18

Going Further…

555 Oscillator

Detail Analysis

(19)

Detail Analysis of a 555 Oscillator

19

5v 3.333 v

Vc 1.666 v

0 v

RESET HIGHLOW

SET HIGHLOW

HIGH LOW

T1 ONOFF

Q HIGHLOW

(20)

20

5v 3.333 v

Vc 1.666 v

0 v

RESET HIGHLOW

SET HIGHLOW

HIGH LOW

T1 ONOFF

Q HIGHLOW

Detail Analysis of a 555 Oscillator

(21)

21

5v 3.333 v

Vc 1.666 v

0 v

RESET HIGHLOW

SET HIGHLOW

HIGH LOW

T1 ONOFF

Q HIGHLOW

Detail Analysis of a 555 Oscillator

(22)

22

5v 3.333 v

Vc 1.666 v

0 v

RESET HIGHLOW

SET HIGHLOW

HIGH LOW

T1 ONOFF

Q HIGHLOW

OUTPUT IS LOW WHILE THE CAPACITOR IS DISCHARGING THROUGH RB.

OUTPUT IS HIGH WHILE THE

CAPACITOR IS CHARGING THROUGH RA + RB.

Detail Analysis of a 555 Oscillator

(23)

555 Timer Design Equations

23

tHIGH : Calculations for the Oscillator’s HIGH Time

                                                 RC t 2 1 RC t CC 3 2 CC 3 1 CC 32 CC 31 RC t CC 3 2 CC 32 CC 31 RC t CC 31 CC CC 32 Initial RC t Initial Final C e -1 e -1 V V V V e -1 V V V e -1 V V V V e -1 V V V

 

R R

C 693 . 0 t C R 693 . 0 t RC t 693 . 0 e ln ln e e -1 B A HIGH HIGH RC t 21 RC t 2 1 RC t 2 1                          

(24)

555 Timer Design Equations

24

tLOW: Calculations for the Oscillator’s LOW Time

                                             RC t 2 1 RC t CC 3 2 CC 31 RC t CC 3 2 CC 3 1 RC t CC 3 2 CC 3 1 RC t Final Initial C e e V V e V V e 0 V V e V V V

 

C R 693 . 0 t R 693 . 0 t RC t 693 . 0 e ln ln e B LOW LOW RC t 21 RC t 2 1                     

(25)

555 Timer – Period / Frequency / DC

25

Period:

Frequency:

Duty Cycle:

   

 

R 2R  C 693 . 0 T C R 693 . 0 C R R 693 . 0 T t t T C R 693 . 0 t C R R 693 . 0 t B A B B A LOW HIGH B LOW B A HIGH          

R R  C . ƒ T ƒ B A 2 693 0 1 1         

R 2R  100%

R R DC % 100 C R 2 R 693 . 0 C R R 693 . 0 DC % 100 T t DC B A B A B A B A HIGH          

References

Related documents

pulses. Compared to the Monostable circuit, the Astable circuit connects the trigger pin to the capacitor and adds a resistor between the discharge and threshold pins. An

Analogue electronics components were investigated and a 555 timer, a BCD counter, a BCD Decoder and a seven segment display were combined to form a digital timer circuit.

The “on-chip oscillator output” of timer A count source selection bits (bits 3 and 2 of timer count source set register 2 (address 002F 16 )) can be selected while the

Macrodiversity SC re- ceiver reduces Gamma long term fading effects and micro- diversity SC receivers mitigate α-μ short term fading ef- fects on level crossing rate.. The α-μ

The development of abdominal obesity, and thereby higher incidence of MetS or type 2 diabetes in perimeno- pausal and postmenopausal women, is mostly asso- ciated with a loss of

Decreasing the relative contribu- tion of immune killing to infected cell death (  ) lowers the fitness advantage associated with escape and hence the uphill immune escape pathway

Apesar desses resultados, a literatura é res- trita na apresentação de interação de fatores e análises da duração do sono de estudantes tra- balhadores e não trabalhadores