Here is a tentative answer based on your comment that you want to make a star chart. I'm not an expert in this but I used answers to RA/dec to Alt/Az program or method which link to http://www.stargazing.net/kepler/altaz.html
You have the star's position on the celestial sphere, convert it to decimal degrees:
item original conversion decimal degrees
Declination: -33° 31′ 46″ -33 - 31/60. - 46/3600. = -33.529444
Right Ascension 00h 08m 03.5s ( 0 + 8/60. + 3.5/3600.) x 15 = 2.014583
You have the time $UTC$ and longitude $LON$, convert it to $LST$ (local sidereal time). From the question Local Sidereal Time and @DavidHammen's answer:
$$LST = 100.46 + 0.985647 d + LON + 15 UT $$
where
- $LST$ is local sidereal time in degrees
- $d$ is the number of days from J2000, including the fraction of a day
- $UT$ is the universal time in decimal hours
long
is your longitude in decimal degrees, East positive.
You have $RA$ and $LST$, get $HA$ (Hour Angle)
$$HA = LST - RA$$
You have $DEC$ and $HA$, get altitude and azimuth
$$ALT = \arcsin\left( \sin(DEC) \sin(LAT) + \cos(DEC) \cos(LAT) \ cos(HA) \right)$$
$$AZ = \arccos \left( \frac{\sin(DEC) - \sin(ALT) \sin(LAT)}{\cos(ALT) cos(LAT)} \right)$$
From there you have to decide how you want to plot altitude and azimuth on your map.
If you want to plot it on a circle of radius $R$ then use
$$X = R (1 - ALT/90) \cos(AZ)$$
$$Y = R (1 - ALT/90) \sin(AZ)$$
assuming $ALT$ is in degrees. In this map "top" or $X, Y = 0, R$ will be north and $X, Y = R, 0$ will be East. You will have to decide if that's the best way to plot it or if you want to mirror East-West.