a$.$ Create a table of conversions from feet to meters. Start the feet column at $0,$ increment it by $1,$ and end it at $10$ feet. $($Look up the conversion factor in a textbook or online.$)$

b$.$ Create a table of conversions from radians to degrees. Start the radians column at $0$ and increment by $0\mathrm{.}1$ radian, up to $$ radians. $($Look up the conversion factor in a textbook or online.$)$

c$.$ Create a table of conversions from $m\frac{i}{h}$ to $f\frac{t}{s}.$ Start the $m\frac{i}{h}$ column at $0$ and end it at $100m\frac{i}{h}.$ Print $15$ values in your table. $($Look up the conversion factor in a textbook or online.$)$

d$.$ The acidity of solutions is generally measured in terms of $pH.$ The $pH$ of a solution is defined as $-lo{g}_{10}$ of the concentration of hydronium ions. Create a table of conversions from concentration of hydronium ion to $pH,$ spaced logarithmically from $0\mathrm{.}001mo\frac{l}{?}$ liter to $0\mathrm{.}1mo\frac{l}{?}$ liter with $10$ values. Assuming that you have named the concentration of hydronium ions $H$ conc, the syntax for calculating the negative of the logarithm of the concentration $($and thus the $pH)$ is

$pH=-log10(H_c$onc $)$