Answer:
The first four nonzero terms of the Taylor series of
around
are:

Step-by-step explanation:
The Taylor series of the function <em>f </em>at <em>a </em>(or about <em>a</em> or centered at <em>a</em>) is given by

To find the first four nonzero terms of the Taylor series of
around
you must:
In our case,

So, what we need to do to get the desired polynomial is to calculate the derivatives, evaluate them at the given point, and plug the results into the given formula.
Evaluate the function at the point: 
Evaluate the function at the point: 
Evaluate the function at the point: 
Evaluate the function at the point: 
Evaluate the function at the point: 
Apply the Taylor series definition:

The first four nonzero terms of the Taylor series of
around
are:

Answer:
The slope of line LM is perpendicular to the given line.
Step-by-step explanation:
L (- 5, - 3), M (0, 3)
N (- 6, - 5) , O (0, 0)
J (- 6, 1) , K (0, - 4)
Slope of given line = -5/6
Slope of perpendicular line = 6/5
Slope of line LM

Slope of line NO

Slope of line JK

Answer:
60 lb. 17 oz
Step-by-step explanation:
Just add each same values together.
Answer:
These are all points on a graph. I'm not sure what you're asking.