Part $($B$)$ : Counter. $(50$ pts$)$

Build a counter that counts up from $0$ to $64$ by using a $6-$bit binary counter. A vier must be given an option to choose between a counting value or a decimal equivalent of a $6-$bit binary input $($eiven by the user$).$ It means that seven segment either counts one by one or shows the decimal value of user input.

While the display is showing the user input, the counter should continue the counting even though its counting is not displayed. There should be also the reset option for the counter.

The number should be displayed on a $7-$segment display in this manner: $\text{'}0000\text{'}\text{'}{0001}^{**}{?}^5{0005}^{\text{'}}$dots ${?}^{\text{'}}{0015}^{\text{'}}{?}^{\text{'}005s^{\text{'}}}$dots You will have to use some parts of the eireuit you built in the lab $7.$

The counting speed should be about $1$ second. This ean be achieved by dividing a clock. In default, the counter should be counting continuously until a reset is activated, which will make the counting value to be $0.$ When the reset is deactivated, it should start counting again from $0.$

For example, when the user input is $"001011\text{'}.$

$\backslash$table$[[$CLK:$1,$S:$0,$Display: $0000],[$CLK:$2,$S:$0,$Display: $0001],[$CLK:$3,$S:$0,$Display: $0002],[$CLK:$4,$S:$1,$Display: $0011],[$CLK:$5,$S:$1,$Display: $0011],[$CLK:$6,$S:$0,$Display: $0005],[$CLK:$7,$S:$0,$Display:$0006]]$

Supplementary information:

Clock divider. cutertd as a size puraneter

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