Question 1
For the exponential growth problem, how much algae coverage will there be on Day 6 if it doubles every day starting from 1/4 square meter on Day 1?
Question 2
How does Population 2 change in the sloth populations problem?
Question 3
What value does P(n) take for P(3) in the sequence defined as P(1) = 5000 and P(n) = P(n-1) / 10?
Question 4
At approximately what point do the populations of the two sloth groups intersect?
Question 5
What is the function representing the area of the schoolyard to be fenced?
Question 6
On Day 4, how much algae coverage will there be if it doubles everyday starting from 1/4 square meter on Day 1?
Question 7
What is the recursive formula for sequence P where P(1) = 5000 and P(n) = P(n-1) / 10 for n ≥ 2?
Question 8
What's the pattern of Population 1 in the sloth populations problem?
Question 9
For the open-top box problem, what should the domain be for the length of the cutouts?
Question 10
Given a square cardboard of 10x10 cm cut out with corners length x, what is the volume function?
Question 11
If you have 150 meters of fencing to use on three sides of a rectangular schoolyard, with one side using the school wall, what's the area when x = 40 meters?
Question 12
What is the function for V(x) for the box formed from a 10x10 cm cardboard with corners cut out of length x?
Question 13
What is the volume of an open-top box when x = 3 cm for the cardboard problem?
Question 14
Given the schoolyard fencing problem, what is the domain for x?
Question 15
What should be the domain of V(x) for the open-top box problem with 10x10 cm cardboard corners cut out?