5.定义:在数列{an}\{a_{n}\}{an}中,an+2an+1−an+1an=d(n∈N∗)\frac{{a}_{n+2}}{{a}_{n+1}}-\frac{{a}_{n+1}}{{a}_{n}}=d(n\in {N}^{*})an+1an+2−anan+1=d(n∈N∗),其中ddd为常数,则称数列{an}\{a_{n}\}{an}为"等比差"数列.已知"等比差"数列{an}\{a_{n}\}{an}中,a1=a2=1a_{1}=a_{2}=1a1=a2=1,a3=3a_{3}=3a3=3,则a24a22=(\frac{{a}_{24}}{{a}_{22}}=(a22a24=( )))