Answer:
To begin solving we subtract 3 from each side
4w = -10
Next, we divide both side by 4
w = -2.5
~CoCo
Answer:
Step-by-step explanation:
Given two parametric equations 
and 
, the first derivative can be found using the following equation:
In this problem, 
and 
. Finding the derivative of each of these functions with respect to 
gives us the following:
Because , that means the function is a vertical line and has an infinite first derivative.
What if I wrote + 38 - 28 .
Would you be able to solve it that way ?
They're both the same number.
Answer:
Step-by-step explanation:
The parent function here is y = log x, where 10 is the base.
The derivative of y = log x is dy/dx = (ln x) / ln 10.
The derivative of y = log (ax+b) is found in that manner, but additional steps are necessary: differentiate the argument ax + b:
The derivative with respect to 10 of log (ax + b) is:
dy/dx = [ 1 / (ax + b) ] / [ ln 10 ] *a, where a is the derivative of (ax + b).
Alternatively, we could express the answer as
dy/dx = [ a / (ax + b) ] / [ ln 10 ]
