  Using $q$-series identities and series rearrangement, we establish several
extensions of $q$-Watson formulas with two extra integer parameters. Then they
and Sears' transformation formula are utilized to derive some generalizations
of $q$-Dixon formulas and $q$-Whipple formulas with two extra integer
parameters. As special cases of these results, many interesting evaluations of
series of $q$-Watson,$q$-Dixon, and $q$-Whipple type are displayed.
