Answer:
reflects the required domain.
Step-by-step explanation:
We have two squares provided
Let the area of the larger square be denoted as x
The area of the smaller square is given, and we need to determine the domain for the larger square's area.
The domain refers to the possible values that x can assume in a function
In this context, x represents the area of the larger square
Because the area of the smaller square is 
The area of the larger square must exceed
The domain will consist of all real numbers greater than 10
Mathematically, indicates the required domain.
Answer:
160/1001, 175/1001
Step-by-step explanation:
i) We calculate:
₈C₁ methods to select 1 new camera from a selection of 8
₆C₃ methods to select 3 refurbished cameras from a selection of 8
₁₄C₄ methods to select 4 cameras from the total of 14 cameras
The probability formula is:
P = ₈C₁ ₆C₃ / ₁₄C₄
P = 8×20 / 1001
P = 160 / 1001
P ≈ 0.160
ii) For at most one new camera, it means we want either one new camera or none at all. We've calculated the probability of selecting one new camera already. The probability of not selecting any new camera is equivalent to selecting 4 refurbished cameras:
P = ₆C₄ / ₁₄C₄
P = 15 / 1001
Therefore, the combined probability is:
P = 160/1001 + 15/1001
P = 175/1001
P ≈ 0.175
Let’s denote the number as x, then
x/12 <= 6
x <= 6 times 12
x <= 72
Answer:
The scenario is more accurately represented by the exponential model since the linear model suggests that the repayment amount could turn negative.
Step-by-step explanation:
There is a table with two columns and five rows. The first column is labeled months, with entries 6, 12, 18, 24, 30. The second column, which denotes the repayment amount (in dollars), contains the entries 2,700; 2,110; 1,110; 870; 220.
The remaining balance owed changes inconsistently after every six months.
This indicates that the regression cannot be linear, but is instead modeled by an exponential curve.
Consequently, the exponential model better represents the situation because the linear model indicates that the repayment amount will eventually be negative. (Answer)
