make it so simple: Triana is on a 120-mile four-day bike ride. On the first day she travels 24 miles. She would like to travel equal amounts over the remaining three days. How far will she travel on each of those three days? Write and solve an equation of the form px+q=r . Then write a sentence to explain your answer.

Answer 1

To find out how far Triana will travel on each of the remaining three days, we can set up the equation based on the total distance she needs to cover.

1. Total distance: 120 miles
2. Distance traveled on the first day: 24 miles
3. Distance remaining over the next three days: \(120 - 24 = 96\) miles
4. Let \(x\) be the distance she travels each of the remaining three days.

So, the equation can be set up as follows:

\[ 3x = 96 \]

This means that the total distance for the three remaining days (3 times the distance she travels each day) equals 96 miles.

Now, we can solve for \(x\):

1. Divide both sides by 3:

\[ x = \frac{96}{3} \]

2. Calculate:

\[ x = 32 \]

Thus, Triana will travel 32 miles each day for the remaining three days.

Sentence to explain the answer: Triana will travel 32 miles on each of the next three days to complete her 120-mile bike ride.

Answer 2

make one short simple paragraph

Answer 3

Triana is on a 120-mile bike ride and traveled 24 miles on the first day. To find out how far she will travel on each of the next three days, we set up the equation \(3x = 96\), where \(x\) represents the distance for each day. Solving this, we find \(x = 32\). Therefore, Triana will travel 32 miles on each of the next three days.

Answer 4

simple and a lil more detail

Answer 5

Triana is on a 120-mile bike ride and covered 24 miles on the first day. To find out how much she should bike each day for the next three days, we first calculate the remaining distance by subtracting her first day's mileage from the total: \(120 - 24 = 96\) miles left. We then set up the equation \(3x = 96\) to represent the total remaining distance, where \(x\) is the distance she will ride each of the next three days. Solving for \(x\), we divide 96 by 3, which gives us \(x = 32\). This means Triana will travel 32 miles each day for the next three days to complete her ride.

Answer 6

shorter

Answer 7

Triana is on a 120-mile bike ride and rode 24 miles on the first day. She has 96 miles left to travel over the next three days. Using the equation \(3x = 96\), where \(x\) is the distance for each day, we find \(x = 32\). Therefore, Triana will bike 32 miles each of the next three days to finish her ride.

Answer 8

so simpleeeee

Answer 9

Triana is biking a total of 120 miles. She rode 24 miles on the first day, leaving 96 miles. To find out how far she should ride each of the next three days, we divide 96 by 3, which equals 32. So, Triana will bike 32 miles each day for the next three days.

Answer 10

what about the x?

Answer 11

Triana is biking a total of 120 miles and rode 24 miles on the first day, leaving her with 96 miles. To find out how far she should ride each of the next three days, we use the equation \(3x = 96\), where \(x\) is the distance for each day. Solving for \(x\), we get \(x = 32\). So, Triana will bike 32 miles each day for the next three days.