Which of the following most closely resembles the initial state of your combined solid when viewed with plot oscillators

Suppose someone for exercise 1.10 (which asks to create a table of the state of coins over 50 flips) tried the following:

cointable = Table[flip, {50}];

What is wrong with this?

What special cases do we have to be aware of/ account for in designing move quantum? i.e. what cases might cause us trouble?

In exercise 2.5 you create the function addQuanta.

Test your function with the following (copy the following into your Mathematica notebook and evaluate it. 

Total[addQuanta[Join[ConstantArray[0, 50], ConstantArray[1, 50]], 50]]

Copy the resulting output into the box below

In exercise 1.5 you need to generate a random integer from 1 to size and assign that number to a variable called site. Enter a single line of code which achieves this below

In exercise 2.3 you create a function addQuantum

Evaluate the following

inputTest={0,0,0} once.

Next evaluate the following line

addQuantum[inputTest]

several (~10) times over.

In doing so, true or false, you eventually obtain an output of that involves a 2.

In the second part of the workshop we will be taking our knowledge from performing random flips in the first notebook and 

Looking over the preview pdf, the first half of this workshop will focus on

What does the Mathematica function RandomInteger[{1, size}] do?

Which statement bests represents what a While statement is used for?