Principle: For an ideal transformer, ignoring power loss:
$$ P_{\text{primary}} = P_{\text{secondary}} $$
Where Power $P = VI$
Given:
$$ V_p = 220 \, \text{V} \quad \text{(Primary voltage)} $$ $$ V_s = 11000 \, \text{V} \quad \text{(Secondary voltage)} $$ $$ P = 88 \, \text{W} \quad \text{(Power)} $$ $$ I_s = ? \quad \text{(Secondary current)} $$
Solution:
Using $P_s = V_s I_s$:
$$ 88 = 11000 \times I_s $$
Solving for $I_s$:
$$ I_s = \frac{88}{11000} = \frac{88}{11 \times 10^3} $$
$$ I_s = 8 \times 10^{-3} \, \text{A} $$
Converting to milliamps:
$$ I_s = 8 \, \text{mA} $$