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

Evaluations of series of the $q$-Watson, $q$-Dixon, and $q$-Whipple type