In this paper, the resonance two-point boundary value problems for impulsive 2n-order differential equation x ( 2 n ) ( t ) = f ( t , x ( t ) , x ′ ( t ) , … , x ( 2 n - 1 ) ( t ) ) 0 < t < 1 Δ x ( i ) ( s k ) = I i , k ( x ( s k - ) , … , x ( 2 n - 1 ) ( s k - ) ) , i = 1 , … , 2 n - 1 , k = 1 , … , p , with following two-point boundary value conditions x ( 2 i + 1 ) ( 0 ) = x ( 2 i + 1 ) ( 1 ) , i = 0 , … , n - 1 , and for n-order differential equation x ( n ) ( t ) = f ( t , x ( t ) , x ′ ( t ) , … , x ( n - 1 ) ( t ) ) 0 < t < 1 Δ x ( i ) ( s k ) = I i , k ( x ( s k - ) , … , x ( 2 n - 1 ) ( s k - ) ) , i = 1 , … , n - 1 , k = 1 , … , p , with following periodic boundary value conditions x ( i ) ( 0 ) = x ( i ) ( 1 ) = 0 , i = 0 , … , n - 1 are considered. Sufficient conditions which guarantee the existence of at least one solution for these problems are established. The interest is that we allow the degree of variables of f to be greater than 1. The methods used and results obtained are new and they shows us that the solvability of these two problems are very much alike.