Yes, it is. If you draw the shear force arrows on all four sides of a quadrilateral, they point "towards" two diagonally opposite corners, as in the picture in example 7.3(c) and "away from" the other two corners, as in your own picture.
Think about a very small quadrilateral element of the structure, small enough so that the shear and direct stresses can all be considered constant over the element. If the shear force arrows pointed "head to tail" around the sides of the quadrilateral, the forces would produce a moment about the center point, so there would have to be some other forces to counterbalance that moment if the structure was in equilibrium. But uniform direct stresses on the edges of the quadrilateral can't produce a moment about the center.
So, the shear forces must be arranged so that the two forces on one pair of opposite sides produce a moment in one direction, and the two forces on the other pair of sides produce an equal moment in the opposite direction.