The starting code shows how to:

$($a$)$ Read float values x$\_$degrees and y$\_$degrees, each representing an angle in degrees;

$($b$)$ Convert each to radians as x$\_$radians and y$\_$radians, then print out the values;

$($c$)$ Print out the trig formula string: sin$($x$+$y$)=$ sin$($x$)*$cos$($y$)+$ cos$($x$)*$sin$($y$)$

$($d$)$ Print out the result of evaluating the left side of the identity formula, using the sum of the specific values of sin$($x$)$ and

sin$($y$),$ where x and y are in radians,

$($e$)$ Print out the result of evaluating the right side of the formula, substituting your converted input values into the appropriate math

function$($s$).$

The above example is for the sin$($x$+$y$)$ formula. Repeat for the following two additional identities:

cos$($x$+$y$)=$ cos$($x$)*$cos$($y$)-$ sin$($x$)*$sin$($y$)$

tan$($x$+$y$)=($tan$($x$)+$ tan$($y$))/(1$ tan$($x$)*$tan$($y$))$

Use the trig functions from the math module: math.sin$(),$ math.cos$(),$ and math.tan$().$ Note these all take arguments in

radians, not degrees. math.radians$($deg$)$ will convert and return the degrees deg as an equivalent radian value.

You can use the inputs for x$\_$degrees and y$\_$degrees for your additional identities.

Your output should look like the following for the first of the three remaining identities. Actual numeric values are missing and

marked as $---$; you will fill these in on output:

Enter x$\_$degrees $($degrees$)$: $---$

Enter y$\_$degrees $($degrees$)$: $---$

x$\_$degrees in radians $($x$\_$radians$)$ is: $---$

y$\_$degrees in radians $($y$\_$radians$)$ is: $---$

The formula is: sin$($x$+$y$)=$ sin$($x$)*$cos$($y$)+$cos$($x$)*$sin$($y$)$

The left side is: $---$

The right side is: $---$

This is a python programming question on trig $...$its probably Java too