I'll go out on a limb and guess the system is

with initial condition

. The coefficient matrix has eigenvalues

such that

The corresponding eigenvectors

are such that




So the characteristic solution to the ODE system is

When

, we have

from which it follows that

and

, making the particular solution to the IVP

Answer:
The baker ended up with 22 extra donuts.
Step-by-step explanation:
Since the baker had 24 boxes and made 526 donuts, to split them evenly between the total number of boxes means that we need to divide the number of total donuts by the number of boxes:
526 ÷ 24 = 21 remainder of 22
Since 24 x 21 = 504 and 24 x 22 = 528 and the baker only made 526 donuts, then the most amount of donuts he can use to split them evenly with the total amount of 526 is 504. 526 - 504 = 22, so he has an extra 22 donuts that will not be in boxes.
Answer:
The range would be increased by 2
3,5,5,5,6
The range for that set would be 3.
If 8 were added... 3,5,5,5,6,8
The range for that set would be 5.
70 / 4200 = x / 7200
cross multiply
(4200)(x) = (70)(7200)
4200x = 504,000
x = 504,000 / 4200
x = 120 oz <==