Answer:
The equation in standard form that models area of pumpkins is:

and the area is: 
Step-by-step explanation:
Given that the garden has corn and pumpkins
The expressions are:
Total area of garden: 
Area of Corn: 
Area of Pumpkins: 
The sum of areas of corn and pumpkins is the total area of the garden.
It can be expressed mathematically as:

If we have to find the area of pumpkins,

Putting the values

The equation in standard form that models area of pumpkins is:

and the area is: 
Answer:
52 pounds
Step-by-step explanation:
1 pound=16oz.
240/16=15
15+37=52
Answer:
...
Step-by-step explanation:
can you show us the options of the drop-down menus?
Integrate <span>f ''(x) = −2 + 36x − 12x2 with respect to x:
f '(x) = -2x + (36/2)x^2 - (12/3)x^3 + c. Find c by letting x = 0 and using f(0)=8.
Then f '(0) = -2x + 18x^2 - 4x^3 + c = 18 (which was given).
Then -0 + 0 - 0 + c = 18, so c = 18 and
f '(x) = </span>-2x + 18x^2 - 4x^3 + 18.
Go through the same integration process to find f(x).
Answer:
2x+39
Step-by-step explanation: