SOLUTION: For the given functions f and​ g, complete parts​ (a)-(h). For parts​ (a)-(d), also find the domain. f(x)=x-3; g(x)=9x^2
a) Find (f+g)(x) What is the domain?
b
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-> SOLUTION: For the given functions f and​ g, complete parts​ (a)-(h). For parts​ (a)-(d), also find the domain. f(x)=x-3; g(x)=9x^2
a) Find (f+g)(x) What is the domain?
b
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Question 1123467: For the given functions f and g, complete parts (a)-(h). For parts (a)-(d), also find the domain. f(x)=x-3; g(x)=9x^2
a) Find (f+g)(x) What is the domain?
b) Find (f-g)(x) What is the domain?
c) Find (f*g)(x) What is the domain?
d) Find (f/g)(x) What is the domain?
e) Find (f+g)(4)
f) Find (f-g)(3)
g) Find (f*g)(2)
h) Find (f/g)(2)
THANK YOU...sorry I typed the wrong number Found 2 solutions by solver91311, MathLover1:Answer by solver91311(24713) (Show Source):
The domain of a function is the set of values of the independent variable for which the function is defined. (your independent variable is in all cases presented here).
All of the functions you are dealing with here are either polynomial functions or rational functions. The domain of any polynomial function with real coefficients is the entire set of real numbers. The domain of any of the rational functions represented here is the set of all real numbers excluding any value that would cause a denominator to be zero.
John
My calculator said it, I believe it, that settles it