Derivative of a function h with respect to t is denoted as h'(t).
The given function: is in a form of a logarithmic function.
From the derivative for logarithmic functions, we follow:
By comparison: vs.
we should let:
and
For the derivative of u, recall the Chain Rule formula:
Using , we let:
as the inner function
Following the Chain Rule formula, we get:
or
Plug-in the values:
,
, and
in the , we get:
Cancel out common factor (4-t):
or
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