Unfortunately, I do not go to Harvard Business School so I am unable to solve this complex equation.
Answer:

Step-by-step explanation:
<u>Average Value of a Function</u>
Given a function g(x), we can compute the average value of g in a given interval (a,b) with the equation:

We use the given data

We now compute the indefinite integral with a u-substitution

We'll use the substitution u=lnx, du=dx/x. Then

Integrating

Since u=lnx

The average value is


Since lne=1, and ln1=0


Answer:
x = 24
y = 12
Step-by-step explanation:
∆DEF ~ ∆JHG
Therefore:
DE/JH = EF/HG = DF/JG
x/18 = 20/15 = 16/y
✔️Solve for x:
x/18 = 20/15
x/18 = 4/3
Cross multiply
x*3 = 4*18
3x = 72
x = 72/3
x = 24
✔️Solve for y:
20/15 = 16/y
4/3 = 16/y
Cross multiply
4*y = 16*3
4y = 48
y = 48/4
y = 12
Answer:
9/4 , 3
Step-by-step explanation: