Angle C = 90, Angle B = 39, Angle A = 180-90-39 = 51
Now for the side lengths
Using trigonometric identities:
11/BC = OPP/ADJ = tan(39), BC = 11/tan(39)
11/AB = OPP/HYP = sin(39), AB = 11/sin(39)
or
Using law of sines:
The law of sines states that the ratio between the length of a side and the sine of the opposite angle is the same for all 3 sides.
AC/sin(39) = 11/sin(39)
The ratio between any side and its opposite angle must be 11/sin(39)
BC/sin(51) = 11/sin(39), BC = 11sin(51)/sin(39) = 11cos(39)/sin(39) = 11/tan(39)
AB/sin(90) = 11/sin(39), AB = 11/sin(39)