Truth table with logical gates for a traffic lightWriting down logic of a circuitSR Latch/Racing?What operation does this circuit perform?Output of XOR gate with high-impedance inputLogic Gates - Did I connect them correctly?NAND Gate Logic OptimizationCreate a circuit with max 6 NAND gates
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Truth table with logical gates for a traffic light
Writing down logic of a circuitSR Latch/Racing?What operation does this circuit perform?Output of XOR gate with high-impedance inputLogic Gates - Did I connect them correctly?NAND Gate Logic OptimizationCreate a circuit with max 6 NAND gates
.everyoneloves__top-leaderboard:empty,.everyoneloves__mid-leaderboard:empty,.everyoneloves__bot-mid-leaderboard:empty margin-bottom:0;
$begingroup$
I want to create this truth table:
So I tried this but I was not able to get the last row, which is:
While a =1 and b =1 ,yellow = 1 red = 0 and green = 0.
This is my design for it, but I could not make the last row.
Does anyone have a sample or a tip about what I can do to fix this?
Thanks!
logic-gates simulink
$endgroup$
add a comment
|
$begingroup$
I want to create this truth table:
So I tried this but I was not able to get the last row, which is:
While a =1 and b =1 ,yellow = 1 red = 0 and green = 0.
This is my design for it, but I could not make the last row.
Does anyone have a sample or a tip about what I can do to fix this?
Thanks!
logic-gates simulink
$endgroup$
$begingroup$
I remember doing a traffic light problem like this in one of my school labs.
$endgroup$
– user4574
Apr 15 at 13:14
$begingroup$
@user4574 yep it is one of my assignments
$endgroup$
– John wiliam
Apr 15 at 18:14
add a comment
|
$begingroup$
I want to create this truth table:
So I tried this but I was not able to get the last row, which is:
While a =1 and b =1 ,yellow = 1 red = 0 and green = 0.
This is my design for it, but I could not make the last row.
Does anyone have a sample or a tip about what I can do to fix this?
Thanks!
logic-gates simulink
$endgroup$
I want to create this truth table:
So I tried this but I was not able to get the last row, which is:
While a =1 and b =1 ,yellow = 1 red = 0 and green = 0.
This is my design for it, but I could not make the last row.
Does anyone have a sample or a tip about what I can do to fix this?
Thanks!
logic-gates simulink
logic-gates simulink
edited Apr 19 at 15:45
John wiliam
asked Apr 15 at 11:46
John wiliamJohn wiliam
185 bronze badges
185 bronze badges
$begingroup$
I remember doing a traffic light problem like this in one of my school labs.
$endgroup$
– user4574
Apr 15 at 13:14
$begingroup$
@user4574 yep it is one of my assignments
$endgroup$
– John wiliam
Apr 15 at 18:14
add a comment
|
$begingroup$
I remember doing a traffic light problem like this in one of my school labs.
$endgroup$
– user4574
Apr 15 at 13:14
$begingroup$
@user4574 yep it is one of my assignments
$endgroup$
– John wiliam
Apr 15 at 18:14
$begingroup$
I remember doing a traffic light problem like this in one of my school labs.
$endgroup$
– user4574
Apr 15 at 13:14
$begingroup$
I remember doing a traffic light problem like this in one of my school labs.
$endgroup$
– user4574
Apr 15 at 13:14
$begingroup$
@user4574 yep it is one of my assignments
$endgroup$
– John wiliam
Apr 15 at 18:14
$begingroup$
@user4574 yep it is one of my assignments
$endgroup$
– John wiliam
Apr 15 at 18:14
add a comment
|
4 Answers
4
active
oldest
votes
$begingroup$
YELLOW = $B$.
RED = $bar A$.
GREEN = $overline RED + YELLOW$
Purple is the implied logic for the red light, orange is the implied logic for the yellow light and green is for the green light.
One OR gate and two inverters would do the trick.
$endgroup$
$begingroup$
thanks i do not know know much about the gates i i were trying too much things thanks for helping :) i solve it
$endgroup$
– John wiliam
Apr 15 at 11:59
add a comment
|
$begingroup$
You can write the equations easily from the truth table
$$Red = bar A $$
$$Yellow = B$$
$$Green = A land bar B$$
They can be built the following circuit:
$endgroup$
1
$begingroup$
thanks for the picture :)
$endgroup$
– John wiliam
Apr 15 at 12:00
add a comment
|
$begingroup$
I do have a tip for you!
Work column by column, not row by row. First, create a circuit for the red light, ignoring the other two lights. Next, do the same for the yellow light. Finally, do the same for the green light. After you've created these three circuits, you can simply combine them into one.
$endgroup$
$begingroup$
thanks for the advice :)
$endgroup$
– John wiliam
Apr 15 at 18:13
add a comment
|
$begingroup$
I will be honest and say, i am not all that good at designing logic diagrams, way too long since i had it in school. But there is one thing i remember: Logic Friday. Its a freeware program that is an immense help when designing such diagrams and solving the equations. Using Logic Friday, i got these results:
A - input 1
B - input 2
F3 - red
F4 - yellow
F5 - green
Logic input gave me this truthtable after minimizing:
F3 = A';
F4 = B;
F5 = A B';
And this diagram followed:
I know a program like this is no substitute for real knowledge, but it works for a home fiddler like me.
Good luck :)
$endgroup$
$begingroup$
thanks for the help :)
$endgroup$
– John wiliam
Apr 16 at 19:13
add a comment
|
Your Answer
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4 Answers
4
active
oldest
votes
4 Answers
4
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
YELLOW = $B$.
RED = $bar A$.
GREEN = $overline RED + YELLOW$
Purple is the implied logic for the red light, orange is the implied logic for the yellow light and green is for the green light.
One OR gate and two inverters would do the trick.
$endgroup$
$begingroup$
thanks i do not know know much about the gates i i were trying too much things thanks for helping :) i solve it
$endgroup$
– John wiliam
Apr 15 at 11:59
add a comment
|
$begingroup$
YELLOW = $B$.
RED = $bar A$.
GREEN = $overline RED + YELLOW$
Purple is the implied logic for the red light, orange is the implied logic for the yellow light and green is for the green light.
One OR gate and two inverters would do the trick.
$endgroup$
$begingroup$
thanks i do not know know much about the gates i i were trying too much things thanks for helping :) i solve it
$endgroup$
– John wiliam
Apr 15 at 11:59
add a comment
|
$begingroup$
YELLOW = $B$.
RED = $bar A$.
GREEN = $overline RED + YELLOW$
Purple is the implied logic for the red light, orange is the implied logic for the yellow light and green is for the green light.
One OR gate and two inverters would do the trick.
$endgroup$
YELLOW = $B$.
RED = $bar A$.
GREEN = $overline RED + YELLOW$
Purple is the implied logic for the red light, orange is the implied logic for the yellow light and green is for the green light.
One OR gate and two inverters would do the trick.
edited Apr 15 at 12:12
answered Apr 15 at 11:53
Andy akaAndy aka
254k11 gold badges196 silver badges452 bronze badges
254k11 gold badges196 silver badges452 bronze badges
$begingroup$
thanks i do not know know much about the gates i i were trying too much things thanks for helping :) i solve it
$endgroup$
– John wiliam
Apr 15 at 11:59
add a comment
|
$begingroup$
thanks i do not know know much about the gates i i were trying too much things thanks for helping :) i solve it
$endgroup$
– John wiliam
Apr 15 at 11:59
$begingroup$
thanks i do not know know much about the gates i i were trying too much things thanks for helping :) i solve it
$endgroup$
– John wiliam
Apr 15 at 11:59
$begingroup$
thanks i do not know know much about the gates i i were trying too much things thanks for helping :) i solve it
$endgroup$
– John wiliam
Apr 15 at 11:59
add a comment
|
$begingroup$
You can write the equations easily from the truth table
$$Red = bar A $$
$$Yellow = B$$
$$Green = A land bar B$$
They can be built the following circuit:
$endgroup$
1
$begingroup$
thanks for the picture :)
$endgroup$
– John wiliam
Apr 15 at 12:00
add a comment
|
$begingroup$
You can write the equations easily from the truth table
$$Red = bar A $$
$$Yellow = B$$
$$Green = A land bar B$$
They can be built the following circuit:
$endgroup$
1
$begingroup$
thanks for the picture :)
$endgroup$
– John wiliam
Apr 15 at 12:00
add a comment
|
$begingroup$
You can write the equations easily from the truth table
$$Red = bar A $$
$$Yellow = B$$
$$Green = A land bar B$$
They can be built the following circuit:
$endgroup$
You can write the equations easily from the truth table
$$Red = bar A $$
$$Yellow = B$$
$$Green = A land bar B$$
They can be built the following circuit:
answered Apr 15 at 11:57
RenanRenan
4,3712 gold badges22 silver badges44 bronze badges
4,3712 gold badges22 silver badges44 bronze badges
1
$begingroup$
thanks for the picture :)
$endgroup$
– John wiliam
Apr 15 at 12:00
add a comment
|
1
$begingroup$
thanks for the picture :)
$endgroup$
– John wiliam
Apr 15 at 12:00
1
1
$begingroup$
thanks for the picture :)
$endgroup$
– John wiliam
Apr 15 at 12:00
$begingroup$
thanks for the picture :)
$endgroup$
– John wiliam
Apr 15 at 12:00
add a comment
|
$begingroup$
I do have a tip for you!
Work column by column, not row by row. First, create a circuit for the red light, ignoring the other two lights. Next, do the same for the yellow light. Finally, do the same for the green light. After you've created these three circuits, you can simply combine them into one.
$endgroup$
$begingroup$
thanks for the advice :)
$endgroup$
– John wiliam
Apr 15 at 18:13
add a comment
|
$begingroup$
I do have a tip for you!
Work column by column, not row by row. First, create a circuit for the red light, ignoring the other two lights. Next, do the same for the yellow light. Finally, do the same for the green light. After you've created these three circuits, you can simply combine them into one.
$endgroup$
$begingroup$
thanks for the advice :)
$endgroup$
– John wiliam
Apr 15 at 18:13
add a comment
|
$begingroup$
I do have a tip for you!
Work column by column, not row by row. First, create a circuit for the red light, ignoring the other two lights. Next, do the same for the yellow light. Finally, do the same for the green light. After you've created these three circuits, you can simply combine them into one.
$endgroup$
I do have a tip for you!
Work column by column, not row by row. First, create a circuit for the red light, ignoring the other two lights. Next, do the same for the yellow light. Finally, do the same for the green light. After you've created these three circuits, you can simply combine them into one.
answered Apr 15 at 14:18
Tanner SwettTanner Swett
4593 silver badges8 bronze badges
4593 silver badges8 bronze badges
$begingroup$
thanks for the advice :)
$endgroup$
– John wiliam
Apr 15 at 18:13
add a comment
|
$begingroup$
thanks for the advice :)
$endgroup$
– John wiliam
Apr 15 at 18:13
$begingroup$
thanks for the advice :)
$endgroup$
– John wiliam
Apr 15 at 18:13
$begingroup$
thanks for the advice :)
$endgroup$
– John wiliam
Apr 15 at 18:13
add a comment
|
$begingroup$
I will be honest and say, i am not all that good at designing logic diagrams, way too long since i had it in school. But there is one thing i remember: Logic Friday. Its a freeware program that is an immense help when designing such diagrams and solving the equations. Using Logic Friday, i got these results:
A - input 1
B - input 2
F3 - red
F4 - yellow
F5 - green
Logic input gave me this truthtable after minimizing:
F3 = A';
F4 = B;
F5 = A B';
And this diagram followed:
I know a program like this is no substitute for real knowledge, but it works for a home fiddler like me.
Good luck :)
$endgroup$
$begingroup$
thanks for the help :)
$endgroup$
– John wiliam
Apr 16 at 19:13
add a comment
|
$begingroup$
I will be honest and say, i am not all that good at designing logic diagrams, way too long since i had it in school. But there is one thing i remember: Logic Friday. Its a freeware program that is an immense help when designing such diagrams and solving the equations. Using Logic Friday, i got these results:
A - input 1
B - input 2
F3 - red
F4 - yellow
F5 - green
Logic input gave me this truthtable after minimizing:
F3 = A';
F4 = B;
F5 = A B';
And this diagram followed:
I know a program like this is no substitute for real knowledge, but it works for a home fiddler like me.
Good luck :)
$endgroup$
$begingroup$
thanks for the help :)
$endgroup$
– John wiliam
Apr 16 at 19:13
add a comment
|
$begingroup$
I will be honest and say, i am not all that good at designing logic diagrams, way too long since i had it in school. But there is one thing i remember: Logic Friday. Its a freeware program that is an immense help when designing such diagrams and solving the equations. Using Logic Friday, i got these results:
A - input 1
B - input 2
F3 - red
F4 - yellow
F5 - green
Logic input gave me this truthtable after minimizing:
F3 = A';
F4 = B;
F5 = A B';
And this diagram followed:
I know a program like this is no substitute for real knowledge, but it works for a home fiddler like me.
Good luck :)
$endgroup$
I will be honest and say, i am not all that good at designing logic diagrams, way too long since i had it in school. But there is one thing i remember: Logic Friday. Its a freeware program that is an immense help when designing such diagrams and solving the equations. Using Logic Friday, i got these results:
A - input 1
B - input 2
F3 - red
F4 - yellow
F5 - green
Logic input gave me this truthtable after minimizing:
F3 = A';
F4 = B;
F5 = A B';
And this diagram followed:
I know a program like this is no substitute for real knowledge, but it works for a home fiddler like me.
Good luck :)
answered Apr 16 at 6:00
FiskelordFiskelord
386 bronze badges
386 bronze badges
$begingroup$
thanks for the help :)
$endgroup$
– John wiliam
Apr 16 at 19:13
add a comment
|
$begingroup$
thanks for the help :)
$endgroup$
– John wiliam
Apr 16 at 19:13
$begingroup$
thanks for the help :)
$endgroup$
– John wiliam
Apr 16 at 19:13
$begingroup$
thanks for the help :)
$endgroup$
– John wiliam
Apr 16 at 19:13
add a comment
|
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$begingroup$
I remember doing a traffic light problem like this in one of my school labs.
$endgroup$
– user4574
Apr 15 at 13:14
$begingroup$
@user4574 yep it is one of my assignments
$endgroup$
– John wiliam
Apr 15 at 18:14