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You are traveling home from work. You are decreasing the distance as you walk home. Your house is 41 blocks away, and you walk...Asked by x
You are traveling home from work. You are decreasing the distance as you walk home. Your house is 41 blocks away, and you walk 3 blocks per minute. Create a linear equation that represents the situation. How many minutes will it take, to the nearest minute, to get home?(1 point)
Responses
y=41−3x
; 14 minutes
y equals 41 minus 3 x ; 14 minutes
y=41+3x
; 14 minutes
y equals 41 plus 3 x ; 14 minutes
y=41+3x
; 13 minutes
y equals 41 plus 3 x ; 13 minutes
y=41−3x
; 13 minutes
Responses
y=41−3x
; 14 minutes
y equals 41 minus 3 x ; 14 minutes
y=41+3x
; 14 minutes
y equals 41 plus 3 x ; 14 minutes
y=41+3x
; 13 minutes
y equals 41 plus 3 x ; 13 minutes
y=41−3x
; 13 minutes
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To create a linear equation that represents the situation, we can let:
- \( y \) represent the distance to home (in blocks).
- \( x \) represent the time (in minutes).
Since your house is 41 blocks away and you decrease the distance by 3 blocks each minute, the equation representing the situation would be:
\[ y = 41 - 3x \]
To find how many minutes it takes to get home (when \( y = 0 \)), we can set the equation to 0 and solve for \( x \):
\[ 0 = 41 - 3x \]
Now, rearranging the equation:
\[ 3x = 41 \]
\[ x = \frac{41}{3} \]
Calculating this gives:
\[ x \approx 13.67 \]
Rounding to the nearest minute, it will take approximately 14 minutes to get home.
So the correct response is:
**y = 41 - 3x; 14 minutes**
- \( y \) represent the distance to home (in blocks).
- \( x \) represent the time (in minutes).
Since your house is 41 blocks away and you decrease the distance by 3 blocks each minute, the equation representing the situation would be:
\[ y = 41 - 3x \]
To find how many minutes it takes to get home (when \( y = 0 \)), we can set the equation to 0 and solve for \( x \):
\[ 0 = 41 - 3x \]
Now, rearranging the equation:
\[ 3x = 41 \]
\[ x = \frac{41}{3} \]
Calculating this gives:
\[ x \approx 13.67 \]
Rounding to the nearest minute, it will take approximately 14 minutes to get home.
So the correct response is:
**y = 41 - 3x; 14 minutes**
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