Duplicate Question
The question on this page has been marked as a duplicate question.
Original Question
You are snow skiing down a mountain that is represented by the linear model y=–30x+6,000, where y is the number of feet after x...Asked by I_EAT_EVERYDAY
You are snow skiing down a mountain that is represented by the linear model y=–30x+6,000
, where y
is the number of feet after x
seconds. Predict your elevation level in feet if you ski 60 seconds.'
options:
After 60 seconds of skiing, you will be 7,800 feet high.
After 60 seconds of skiing, you will be 7,800 feet high.
After 60 seconds of skiing, you will be 5,820 feet high.
After 60 seconds of skiing, you will be 5,820 feet high.
After 60 seconds of skiing, you will be 6,030 feet high.
After 60 seconds of skiing, you will be 6,030 feet high.
After 60 seconds of skiing, you will be 4,200 feet high.
, where y
is the number of feet after x
seconds. Predict your elevation level in feet if you ski 60 seconds.'
options:
After 60 seconds of skiing, you will be 7,800 feet high.
After 60 seconds of skiing, you will be 7,800 feet high.
After 60 seconds of skiing, you will be 5,820 feet high.
After 60 seconds of skiing, you will be 5,820 feet high.
After 60 seconds of skiing, you will be 6,030 feet high.
After 60 seconds of skiing, you will be 6,030 feet high.
After 60 seconds of skiing, you will be 4,200 feet high.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To find the elevation level in feet after skiing for 60 seconds using the linear model \( y = -30x + 6000 \), you can substitute \( x = 60 \) into the equation.
\[
y = -30(60) + 6000
\]
Calculating this:
\[
y = -1800 + 6000
\]
\[
y = 4200
\]
So, after 60 seconds of skiing, you will be **4,200 feet high**.
The correct answer is: **After 60 seconds of skiing, you will be 4,200 feet high.**
\[
y = -30(60) + 6000
\]
Calculating this:
\[
y = -1800 + 6000
\]
\[
y = 4200
\]
So, after 60 seconds of skiing, you will be **4,200 feet high**.
The correct answer is: **After 60 seconds of skiing, you will be 4,200 feet high.**
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.