$1/10$ has a non$-$terminating binary expression.

Examine the error in representing $1/10$ with a fixed number of binary digits.

I have stored $43$ binary digits for $1/10$ in "binstore".

You need to:

$--$ Print the contents of binstore using a Print statement with text describing what is being printed.

$--$ Create a routine called "calc" with input "numdigit" that calculates the estimate to $1/10$ based on a given number of binary digits $("$numdigits$").$ The array binstore is global, so it is not included in the input parameter list of calc.

$--$ Use Manipulate to print estimate values for $1/10($call this "est"$)$ while numdigits runs between $1$ and $43.$ Print using ScientificForm with $5$ digits precision.

$--$ Use Manipulate to print the difference between "est" and $1/10,$ while numdigits runs between $1$ and $43.$ Print using ScientificForm with $5$ digits precision.

$--$ Add a FrameLabel to each Manipulate, describing the number printed

$--$ Make the string "Number of terms" the label for the slider variable rather than the actual variable.

$--$ In a formatted text cell below the Manipulate output, state how many binary digits are needed to represent $1/10$ in $5$ digit precision ScientificForm output. This should be a complete sentence.