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1.
The set of points where the function 
is differentiable is
is differentiable is
2.
If 
for all real 
and 
, 
and 
, then 
is
for all real and , and , then is
3.
If 
, where 
is continuous function, then
, where is continuous function, then
4.
, then 
is
, then is
5.
If 
, then
, then
6.
If 
exists finitely, then
exists finitely, then
7.
The number of points at which the function 
does not have a derivative in the interval (0, 2), is
does not have a derivative in the interval (0, 2), is
8.
If 
is continuous at 
, then 
is equal to
is continuous at , then is equal to
9.
Let be a function differentiable at 
. Then, 
equals
be a function differentiable at . Then, equals
10.
If
; 
and is differentiable at . Then 
and 
are
; and is differentiable at . Then and are