
In order to be differentiable everywhere,
must first be continuous everywhere, which means the limits from either side as
must be the same and equal to
. By definition,
, and


so we need to have
.
For
to be differentiable at
, the derivative needs to be continuous at
, i.e.

We then need to have

Then

Density = Mass / Volume
(0.788) = (18.754) / V
0.788V = 18.754
V = (18.754) / (0.788)
V = 23.799
-5/9 and sure thing alyha_diys
Answer:

Step-by-step explanation:
Given


Required
Determine the coordinates of L
Since T is the midpoint of K and L, we make use of:

and

Solving for 


Multiply through by 2



Solving for 


Multiply through by 2



Hence: The coordinates of L is:

8(4a+2b)
The equivalent is 32a+16b (B)