Please do not solve with codes. Solve with true tables gates etc. logic design project. Logic Design Project: Kitchen Timer Circuit Design

Project Policies: Project for EE$3222$ must be done individually. Acceptable resources are your textbook, lecture notes, the EE$3222$ website and specification sheets of used MSI chips. Other resources, human or not human, printed or online are prohibited. For the project you may also get a limited help from the research assistants.

Problem Statement: A kitchen timer is a device that allows a countdown timer to be set for a certain number of minutes and seconds, after which the device audibly alerts that the countdown is complete. For the minutes and seconds, the time is stored in two sets of FFs$,$ one that represents the tens digit and another the ones digit. The FFs count in binary from $1001$ to $0000($or $9$ to $0$ in decimal$)$ for the ones digit and from $101$ to $000($or $5$ to $0$ in decimal$)$ for the tens digit. The maximum storable value is $59$ minutes and $59$ seconds.

A square waveform of one cycle per second is required to get the kitchen timer working precisely. If this $1$ Hz square waveform is divided by $60,$ one pulse per minute waveform is obtained. This is the concept on the basis of which a kitchen timer is designed. A simplified conceptual block diagram of a kitchen timer is given in the figure below.

The first divide by $60$ counter changes the incoming $1$ cycle per second square waveform and converts it into $60$ discrete states $($i$.$e$.,$ the first counter divides the incoming pulse into $60$ sections$).$ This counter is called the seconds counter $($as has been illustrated in the figure$)$ because $60$ discrete states of this counter represent seconds. The second divide by $60$ counter once again changes its state after every one minute and comprises $60$ discrete states $($in other words, the second divide by $60$ counter further divides the incoming $1$ cycle per minute pulse into $60$ sections$).$ As this counter is decoded to display minutes, it is called a minutes counter.

A divide by $60$ counter can be implemented by cascading divide by $10$ and divide by $6$ counters $($i$.$e$.,\backslash (10\backslash$times $6=60\backslash )).$ As a result of cascading $($applying one counter's output on a second counter's input$)$ both counters, a divide by $60$ counter can be obtained. Logic Design Project: Kitchen Timer Circuit Design

Project Policies: Project for EE$3222$ must be done individually. Acceptable resources are your textbook, lecture notes, the EE$3222$ website and specification sheets of used MSI chips. Other resources, human or not human, printed or online are prohibited. For the project you may also get a limited help from the research assistants.

Problem Statement: A kitchen timer is a device that allows a countdown timer to be set for a certain number of minutes and seconds, after which the device audibly alerts that the countdown is complete. For the minutes and seconds, the time is stored in two sets of FFs$,$ one that represents the tens digit and another the ones digit. The FFs count in binary from $1001$ to $0000($or $9$ to $0$ in decimal$)$ for the ones digit and from $101$ to $000($or $5$ to $0$ in decimal$)$ for the tens digit. The maximum storable value is $59$ minutes and $59$ seconds.

A square waveform of one cycle per second is required to get the kitchen timer working precisely. If this $1$ Hz square waveform is divided by $60,$ one pulse per minute waveform is obtained. This is the concept on the basis of which a kitchen timer is designed. A simplified conceptual block diagram of a kitchen timer is given in the figure below.

The first divide by $60$ counter changes the incoming $1$ cycle per second square waveform and converts it into $60$ discrete states $($i$.$e$.,$ the first counter divides the incoming pulse into $60$ sections$).$ This counter is called the seconds counter $($as has been illustrated in the figure$)$ because $60$ discrete states of this counter represent seconds. The second divide by $60$ counter once again changes its state after every one minute and comprises $60$ discrete states $($in other words, the second divide by $60$ counter further divides the incoming $1$ cycle per minute pulse into $60$ sections$).$ As this counter is decoded to display minutes, it is called a minutes counter.

A divide by $60$ counter can be implemented by cascading divide by $10$ and divide by $6$ counters $($i$.$e$.,\backslash (10\backslash$times $6=60\backslash )).$ As a result of cascading $($applying one counter's output on a second counter's input$)$ both counters, a divide by $60$ counter can be obtained. Design a kitchen timer circuit by using synchronous counters, BCD to $7-$segment decoders, and $7-$segment displays. The designed kitchen timer circuit should satisfy the following requirements:

$-$ In the circuit, two synchronous counters need to be designed as building blocks: a divide by $10$ counter $($decade count$-$down counter$)$ and a divide by $6$ counter $(5-0$ counter$).$ Also, it will be assumed that a $1$ Hz square waveform is available.

$-$ JK flip$-$flops should be used to build the synchronous counters that count the minutes a The kitchen