Question

Let ( f(x)=frac{x-3}{2 x+1} ). For this problem, use the following definition of the derivative, ( f^{prime}(a)=lim _{x ightarrow a} frac{f(x)-f(a)}{x-a} ). a. Set up the difference quotient (do not simplify), ( lim _{x ightarrow a} ) b. The numerator of the difference quotient when simplified into a single fraction becomes c. Before taking the limit, and after simplifying, the difference quotient expression becomes ( lim _{x ightarrow a} ) d. Taking the limit, we have that ( f^{prime}(a)= )

          Let ( f(x)=frac{x-3}{2 x+1} ). For this problem, use the following definition of the derivative, ( f^{prime}(a)=lim _{x 
ightarrow a} frac{f(x)-f(a)}{x-a} ).
a. Set up the difference quotient (do not simplify), ( lim _{x 
ightarrow a} )
b. The numerator of the difference quotient when simplified into a single fraction becomes
c. Before taking the limit, and after simplifying, the difference quotient expression becomes ( lim _{x 
ightarrow a} )
d. Taking the limit, we have that ( f^{prime}(a)= )

$Let ( f(x)=fracx-32 x+1 ). For this problem, use the following definition of the derivative, ( f^prime(a)=lim x ightarrow a fracf(x)-f(a)x-a ). a. Set up the difference quotient (do not simplify), ( lim x ightarrow a ) b. The numerator of the difference quotient when simplified into a single fraction becomes c. Before taking the limit, and after simplifying, the difference quotient expression becomes ( lim x ightarrow a ) d. Taking the limit, we have that ( f^prime(a)= )$

Added by Cavaughn J.

Question

Please give Ace some feedback