$===,G=+6\mathrm{.}67E-11,[(N)(m)\frac{2}{k}{g}^2].,===$

$==e=-9\mathrm{.}28E-24,[,\frac{J}{T}].,===$

And assign it to the variable ans$2\_$d$,$ which is initialized to an empty string to remind of what name to use. Note: CoCalc may try

to make the units look like a hyperlink. It really should just be the units inside square brackets, but both have equal width. There

are spaces before $\frac{J}{T}.$

Again, use the same format specifier for each line.

Each line begins and ends with triple equal signs, have equal lengths, and are aligned on the single equal sign, the left

square bracket, and the right, with units padded with space to the left if necessary.

Important: LIke the last problem, don't play games with spaces $($or plus signs, for that matter$).$ Instead, rely on the tools of

format codes to use the same string to generate both of the lines and combine them appropriately.

Notes and Hints

The Unicode codepoint for the lowercase Greek letter mu is $03$BC$.$ Use this rather than copying and pasting the $$ symbol

from this prompt.

Your format specifier will have three format codes.

One will ensure the symbols have the same width and are right justified

The second will ensure the values display both $+$ and $-$ signs as well as enforcing two digits of precision in scientific

$($big E$)$ notation

The third will enforce the width of the units is at least nine characters and that they are right justified.