  We study torsion generators for the (extended) mapping class group or the
extended mapping class group of a closed connected orientable surface of genus
g. We show that for every g is grater than or equal to 14, mapping class group
can be generated by two torsion elements of order g+1 if g is even, and of
orders g+1 and g+1 if g is odd. Also for g grater than or equal to 16, mapping
class group can be generated by two torsion elements of orders g+1 if g+1 is
not divisible by 3, and of orders g+1 and g+1 if g+1 is divisible by 3.
Similarly, we obtain two torsion elements generating extended mapping class
groups.
