from copy import deepcopy

class Modulo_Matrix():
    __slots__=("ele","row","col","size")

    #入力
    def __init__(self,M):
        """ 行列 M の定義

        M: 行列
        ※ Mod: 法はグローバル変数から指定
        """

        self.ele=[[x%Mod for x in X] for X in M]
        R=len(M)
        if R!=0:
            C=len(M[0])
        else:
            C=0
        self.row=R
        self.col=C
        self.size=(R,C)

    #出力
    def __str__(self):
        return "["+"\n".join(map(str,self.ele))+"]"

    def __repr__(self):
        return str(self)

    # 零行列, 単位行列
    @classmethod
    def Zero_Matrix(cls, row, col):
        return Modulo_Matrix([[0] * col for _ in range(row)])

    @classmethod
    def Identity_Matrix(cls, N):
        return Modulo_Matrix([[1 if i==j else 0 for j in range(N)] for i in range(N)])

    #+,-
    def __pos__(self):
        return self

    def __neg__(self):
        return self.__scale__(-1)

    #加法
    def __add__(self,other):
        M=self.ele; N=other.ele

        L=[[0]*self.col for _ in range(self.row)]
        for i in range(self.row):
            Li,Mi,Ni=L[i],M[i],N[i]
            for j in range(self.col):
                Li[j]=Mi[j]+Ni[j]
        return Modulo_Matrix(L)

    def __iadd__(self,other):
        M=self.ele; N=other.ele

        for i in range(self.row):
            Mi,Ni=M[i],N[i]
            for j in range(self.col):
                Mi[j]+=Ni[j]
                Mi[j]%=Mod
        return self

    #減法
    def __sub__(self,other):
        M=self.ele; N=other.ele

        L=[[0]*self.col for _ in range(self.row)]
        for i in range(self.row):
            Li,Mi,Ni=L[i],M[i],N[i]
            for j in range(self.col):
                Li[j]=Mi[j]-Ni[j]
        return Modulo_Matrix(L)

    def __isub__(self,other):
        M=self.ele; N=other.ele

        for i in range(self.row):
            Mi,Ni=M[i],N[i]
            for j in range(self.col):
                Mi[j]-=Ni[j]
                Mi[j]%=Mod
        return self

    #乗法
    def __mul__(self, other):
        if isinstance(other, Modulo_Matrix):
            assert self.col == other.row, f"左側の列と右側の行が一致しません (left: {self.col}, right:{other.row})."

            A = self.ele; B = other.ele
            C = [[0] * other.col for _ in range(self.row)]

            for i in range(self.row):
                Ai = A[i]
                Ci = C[i]
                for k in range(self.col):
                    a_ik = Ai[k]
                    Bk = B[k]
                    for j in range(other.col):
                        Ci[j] = (Ci[j] + a_ik * Bk[j]) % Mod
            return Modulo_Matrix(C)
        elif isinstance(other,int):
            return self.__scale__(other)

    def __rmul__(self,other):
        if isinstance(other,int):
            return self.__scale__(other)

    def inverse(self):
        assert self.row==self.col,"正方行列ではありません."

        M=self
        N=M.row
        R=[[1 if i==j else 0 for j in range(N)] for i in range(N)]
        T=deepcopy(M.ele)

        for j in range(N):
            if T[j][j]==0:
                for i in range(j+1,N):
                    if T[i][j]:
                        break
                else:
                    assert 0, "正則行列ではありません"

                T[j],T[i]=T[i],T[j]
                R[j],R[i]=R[i],R[j]
            Tj,Rj=T[j],R[j]
            inv=pow(Tj[j], -1, Mod)
            for k in range(N):
                Tj[k]*=inv; Tj[k]%=Mod
                Rj[k]*=inv; Rj[k]%=Mod
            for i in range(N):
                if i==j: continue
                c=T[i][j]
                Ti,Ri=T[i],R[i]
                for k in range(N):
                    Ti[k]-=Tj[k]*c; Ti[k]%=Mod
                    Ri[k]-=Rj[k]*c; Ri[k]%=Mod
        return Modulo_Matrix(R)

    #スカラー倍
    def __scale__(self,r):
        M=self.ele
        r%=Mod
        L=[[(r*M[i][j])%Mod for j in range(self.col)] for i in range(self.row)]
        return Modulo_Matrix(L)

    #累乗
    def __pow__(self, n):
        assert self.row==self.col, "正方行列ではありません."

        sgn = 1 if n >= 0 else -1
        n = abs(n)

        C = Modulo_Matrix.Identity_Matrix(self.row)
        tmp = self
        while n:
            if n & 1:
                C = C * tmp
            tmp = tmp * tmp
            n >>= 1

        return C if sgn == 1 else C.inverse()

    #等号
    def __eq__(self,other):
        return self.ele==other.ele

    #不等号
    def __neq__(self,other):
        return not(self==other)

    #転置
    def transpose(self):
        return Modulo_Matrix(list(map(list,zip(*self.ele))))

    #行基本変形
    def row_reduce(self):
        M=self
        (R,C)=M.size
        T=[]

        for i in range(R):
            U=[]
            for j in range(C):
                U.append(M.ele[i][j])
            T.append(U)

        I=0
        for J in range(C):
            if T[I][J]==0:
                for i in range(I+1,R):
                    if T[i][J]!=0:
                        T[i],T[I]=T[I],T[i]
                        break

            if T[I][J]!=0:
                u=T[I][J]
                u_inv=pow(u, -1, Mod)
                for j in range(C):
                    T[I][j]*=u_inv
                    T[I][j]%=Mod

                for i in range(R):
                    if i!=I:
                        v=T[i][J]
                        for j in range(C):
                            T[i][j]-=v*T[I][j]
                            T[i][j]%=Mod
                I+=1
                if I==R:
                    break

        return Modulo_Matrix(T)

    #列基本変形
    def column_reduce(self):
        M=self
        (R,C)=M.size

        T=[]
        for i in range(R):
            U=[]
            for j in range(C):
                U.append(M.ele[i][j])
            T.append(U)

        J=0
        for I in range(R):
            if T[I][J]==0:
                for j in range(J+1,C):
                    if T[I][j]!=0:
                        for k in range(R):
                            T[k][j],T[k][J]=T[k][J],T[k][j]
                        break

            if T[I][J]!=0:
                u=T[I][J]
                u_inv=pow(u, -1, Mod)
                for i in range(R):
                    T[i][J]*=u_inv
                    T[i][J]%=Mod

                for j in range(C):
                    if j!=J:
                        v=T[I][j]
                        for i in range(R):
                            T[i][j]-=v*T[i][J]
                            T[i][j]%=Mod
                J+=1
                if J==C:
                    break

        return Modulo_Matrix(T)

    #行列の階数
    def rank(self):
        M=self.row_reduce()
        (R,C)=M.size
        T=M.ele

        rnk=0
        for i in range(R):
            f=False
            for j in range(C):
                if T[i][j]!=0:
                    f=True
                    break

            if f:
                rnk+=1
            else:
                break

        return rnk

    # 単射 ?
    def is_injection(self):
        return self.rank() == self.col

    # 全射 ?
    def is_surjective(self):
        return self.rank() == self.row

    # 全単射 ?
    def is_bijection(self):
        return self.col == self.row == self.rank()

    #行の結合
    def row_union(self,other):
        return Modulo_Matrix(self.ele+other.ele)

    #列の結合
    def column_union(self,other):
        E=[]
        for i in range(self.row):
            E.append(self.ele[i]+other.ele[i])

        return Modulo_Matrix(E)

    def __getitem__(self,index):
        if isinstance(index, int):
            return self.ele[index]
        else:
            return self.ele[index[0]][index[1]]

    def __setitem__(self,index,val):
        assert isinstance(index,tuple) and len(index)==2
        self.ele[index[0]][index[1]]=val

#========================
#===入力
MA,NA,S=map(int,input().split())
MB,NB,T=map(int,input().split())
K=int(input())

#===定数の設定
Mod=998244353
rho_A=(MA*pow(NA,Mod-2,Mod))%Mod
rho_B=(MB*pow(NB,Mod-2,Mod))%Mod

#===Aについての行列
U=[[0]*(S+T+1) for _ in range(S+T+1)]
for y in range(S+T+1):
    for x in range(S+T+1):
        if x==0:
            U[y][x]=1 if y==0 else 0
        elif x==S+T:
            U[y][x]=1 if y==S+T else 0
        else:
            if y<x:
                U[y][x]=0
            else:
                if y==S+T:
                    U[y][x]=pow(rho_A,y-x,Mod)
                else:
                    U[y][x]=(pow(rho_A,y-x,Mod)*(1-rho_A))%Mod

#===Bについての行列
V=[[0]*(S+T+1) for _ in range(S+T+1)]
for y in range(S+T+1):
    for x in range(S+T+1):
        if x==0:
            V[y][x]=1 if y==0 else 0
        elif x==S+T:
            V[y][x]=1 if y==S+T else 0
        else:
            if y>x:
                V[y][x]=0
            else:
                if y==0:
                    V[y][x]=pow(rho_B,x-y,Mod)
                else:
                    V[y][x]=(pow(rho_B,x-y,Mod)*(1-rho_B))%Mod

#===行列の計算
E=pow(Modulo_Matrix(V)*Modulo_Matrix(U),K)

#===結果の出力
print(E[S+T,T])
print(E[0,T])