# Is \$E^{quasiP}\$ equal \$E\$ or larger?

Let $$quasiP$$ be the quasipolynomial time complexity class.

1. Is $$E^{quasiP}=E$$ false?

2. Is $$E^{DTIME(2^{(log n)^k})}=E$$ false at every $$k>1$$?