(Solved): Task 1: Gated D Latch Build a gated D latch (schematic given to you here). Change the colors of wir ...

Task 1: Gated D Latch Build a gated $D$ latch (schematic given to you here). Change the colors of wires that overlap (D and Enable inputs; $Q$ and $Q^{\prime }$ feedbacks). Leave this as the gate-level circuit-no need to convert to a device symbol. Test your circuit as you answer the following questions. Answer these as a discussion (e.g. full sentences; not question and answer). As you see fit, include images of your circuit in support of your discussion. 1. With Enable $=0$, change $D$ a number of times. What happens to the outputs? 2. With Enable $=1$, set $D=0$. What values are on the outputs? 3. With Enable $=1$, set $D=1$. What values are on the outputs? 4. $Q$ and $Q^{\prime }$ should always have the opposite values. So, if you know $Q$, you already know what $Q^{\prime }$ should be. So, what is the advantage of having both outputs? 5. Do the following to answer questions: a. With $Q=1$, make $EN=0$, then $\mathrm{D}=0$. As a result, $Q=$ b. With $\mathrm{Q}=1$, make $\mathrm{D}=0$, then $\mathrm{EN}=0$. As a result, $\mathrm{Q}=$ c. Does the order of clicks matter? d. Why then is this called a sequential circuit? e. You just showed that with identical inputs ( $EN=0$ and $D=0$ ), you can have different outputs. Is it possible to make a truth table for this circuit?