Let D be the open unit disk in the complex plane C

H(D) the class of all holomorphic functions on D. The products of integral-type operator I

g

and composition operator C

Φ

are defined by C

Φ

I

g

f(z)=∫

Φ(z)

0

f ′(ξ)g(ξ)dξ，I

g

C

Φ

f(z) = ∫

z

0

f ′((ξ))g(ξ)dξ

 where φ be an analytic self-map of D and  g∈H(D). By using analysis methods and constructing test functions

the sufficient and necessary conditions of the continuity

boundedness from below and compactness of the products of C

Φ

I

g

and I

g

C

Φ

on Bloch-Orlicz type spaces are obtained.