Assuming a constant default probability per year and a constant loss given default, for a simplified reduced form model, and given the following information about a bond:

Face value $675$

Time to maturity $3$

Default intensity $(\%)1\mathrm{.}2$

Loss given default $(\%)34$

Price of $3$ year risk free zero coupon bond $($per $$)0\mathrm{.}96$

What is the probability of the bond's default before maturity?

Enter answer in percents.