Answer:
alpha = 2
beta = -6
Explanation:
let everything inside the ln be 'a'
use the chain rule to to differentiate ln a with respect to a
since the differentiation of lnx is 1/x , the differentiation of lna will be 1/a
after the differentiation, you will get:
X
![(d[(x+1)^(2)X (2x-1)^(2) ] )/(dx)](https://img.qammunity.org/2021/formulas/mathematics/college/vcbr31kmnl2lwjpxeokd4l2s78cg3q51jt.png)
you need to use the product rule to differentiate the second part, then multiply 1/a by both the equations being added
replace a with its actual value
you will get
and
![(-6)/(2x -1)](https://img.qammunity.org/2021/formulas/mathematics/college/5tbpoy78i62eo4l8a74h3sp1gykqphfqop.png)
by comparing it to the given equation, we get α = 2 and β = -6