A) linear
B) power
C) exponential
D) linear and exponential
Answer-
Exponential regression line is the best fit for the data.
Solution-
Taking
x = input variable,
y = output variable.
Taking the data from the table, regression models were generated using Excel.
As shown in the attachments, the co-efficient of determination (R²) is maximum for Exponential Regression model or more closer to 1.
As,
The more closer the value of R² to 1, the better the regression model and the best fit line is.
In general also, when we consider growth or decay, we follow the exponential function approach.
Therefore, the exponential regression models should be followed and so exponential regression line is the best fit for the data.
Answer:
You would move 10 units to the right from zero on the x-axis
Answer:
10 spaces to the right to get to 10 and up 8 to get to 8
Answer:
What class you be taking
Step-by-step explanation:
To calculate the range of the number of students ages 7 to 18 who would likely say that "finding new resources for Earth" is the most important benefit of future flight, we need to consider the margin of error.
The margin of error (MOE) is ±3%, which means the actual percentage of students who think this way could be 3% higher or 3% lower than the survey result.
First, let's find out the percentage of students who chose "finding new resources for Earth" as the most important benefit of future flight based on the survey:
Percentage from the survey = \( \frac{4300}{40000000} \times 100\% = 0.01075\% \)
Now, we need to calculate the upper and lower bounds considering the margin of error:
Upper bound = \( 0.01075\% + 3\% = 0.04075\% \)
Lower bound = \( 0.01075\% - 3\% = -0.01925\% \)
The lower bound cannot be negative, so we consider it as 0%.
To find the number of students in the United States who would likely say that "finding new resources for Earth" is the most important benefit of future flight, we use the upper bound percentage:
\( 0.04075\% \times 40000000 = 16300 \)
So, the range is approximately 16,300 students to 4,300 students.