Since sides a and b are both equal, ΔABC is isosceles,
and ∠A = ∠B. Suppose ∠A = ∠B = x,
then since ∠A+∠B+∠C = 180°,
x + x + 30° = 180°
2x + 30° = 180°
2x = 150°
x = 75°
Therefore ∠A and ∠B are 75° each.
To find the length of side c, we draw the median CD (in green),
which since ΔABC is isosceles, is also the perpendicular
bisector of side c and the bisector of ∠C.
Therefore ΔBCD is a right Δ, and ∠BCD = 15°.
We also know that BD is half of AB which is side c.






We multiply both sides by 5


Using calculator:


Side c is twice that or


You can round it however you were told.
Edwin