If `|veca|=sqrt(26), |vecb|=sqrt7` and `|vecaxxvecb|=13` then `veca.vecb=`

If |veca|=sqrt(26), |vecb|=7 and |vecaxxvecb|=35 , find veca.vecb

If |veca|=sqrt(26), |vecb|=7 and |vecaxxvecb|=35, find veca.vecb

If |veca|=sqrt(26), |vecb|=7 and |vecaxxvecb|=35, find veca.vecb

If |veca|=2, |vecb|=5 and |vecaxxvecb|=8 then find the value of veca.vecb

If |veca|=2, |vecb|=5 and |vecaxxvecb|=8 then find the value of veca.vecb

If |veca|=7,|vecb|=sqrt(26) and |veca xx vecb|=35 , then the value of veca*vecb is -

If |veca|=4,|vecb|=2 sqrt3 and |vecaxxvecb|=12 then the angle between the vectors veca and vecb is

Answer the question Find the angle between vectors veca and vecb, such that |veca| = (2)/( sqrt7), |vecb| = sqrt7 and |veca xx vecb| =1.