$6\mathrm{.}1$ First, write down a list of the daily activities that you typically do on a weekday. For instance, you

might get out of bed, take a shower, get dressed, eat breakfast, dry your hair, and brush your teeth.

Make sure to break down your list so you have a minimum of $10$ activities.

$6\mathrm{.}1\mathrm{.}1[5]<6\mathrm{.}2>$ Now consider which of these activities is already exploiting some form of parallelism

$($e$.$g$.,$ brushing multiple teeth at the same time, versus one at a time, carrying one book at a time to

school, versus loading them all into your backpack and then carry them $$in parallel$).$ For each of your

activities, discuss if they are already working in parallel, but if not, why they are not.

$6\mathrm{.}1\mathrm{.}2[5]<6\mathrm{.}2>$ Next, consider which of the activities could be carried out concurrently $($e$.$g$.,$ eating

breakfast and listening to the news$).$ For each of your activities, describe which other activity could be

paired with this activity.

$6\mathrm{.}1\mathrm{.}3[5]<6\mathrm{.}2>$ For Exercise $6\mathrm{.}1\mathrm{.}2,$ what could we change about current systems $($e$.$g$.,$ showers, clothes,

TVs$,$ cars$)$ so that we could perform more tasks in parallel?

$6\mathrm{.}1\mathrm{.}4[5]<6\mathrm{.}2>$ Estimate how much shorter time it would take to carry out these activities if you tried to

carry out as many tasks in parallel as possible