已知数列 {an}\left\{ {a}_{n}\right\}{an} 的各项均为正数, {bn}\left\{ {b}_{n}\right\}{bn} 满足 an2=bnbn+1,an+an+1=2bn+1{a}_{n}^{2} = {b}_{n}{b}_{n + 1},{a}_{n} + {a}_{n + 1} = 2{b}_{n + 1}an2=bnbn+1,an+an+1=2bn+1 ,则下列结论正确的是 ( )A. {bn}\left\{ {b}_{n}\right\}{bn} 是等差数列B. {bn}\left\{ {b}_{n}\right\}{bn} 是等比数列C. {bn}\left\{ \sqrt{{b}_{n}}\right\}{bn} 是等差数列D. {bn}\left\{ \sqrt{{b}_{n}}\right\}{bn} 是等比数列