JEE Main 202228 Jun, Morning shiftMathematicsHardVector Algebra184× since 2002If a→=2i^+j^+3k^\overrightarrow a = 2\widehat i + \widehat j + 3\widehat ka=2i+j+3k, b→=3i^+3j^+k^\overrightarrow b = 3\widehat i + 3\widehat j + \widehat kb=3i+3j+k and c→=c1i^+c2j^+c3k^\overrightarrow c = {c_1}\widehat i + {c_2}\widehat j + {c_3}\widehat kc=c1i+c2j+c3k are coplanar vectors and a→ . c→=5\overrightarrow a \,.\,\overrightarrow c = 5a.c=5, b→⊥c→\overrightarrow b \bot \overrightarrow cb⊥c, then 122(c1+c2+c3)122({c_1} + {c_2} + {c_3})122(c1+c2+c3) is equal to ___________.Your answerType your answer. Integers and decimals are accepted.CheckSkip · show solution