Question
Steve biked 5.6 miles, which was 1.7 miles fewer than Rhonda biked. He wants to write and solve an equation to find r, the number of miles that Rhonda biked. Which are part of the solution? Check the three that apply.
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(3 points)
Responses
To solve, find the difference that Steve and Rhonda biked; this is a subtraction problem.
To solve, find the difference that Steve and Rhonda biked; this is a subtraction problem.
Rhonda rode for 7.3 miles.
Rhonda rode for 7.3 miles.
To solve, find out how many times more miles that Rhonda rode for; this is a multiplication problem.
To solve, find out how many times more miles that Rhonda rode for; this is a multiplication problem.
The correct equation for this problem is r−1.7=5.6
. Solve the problem by adding 1.7 to both sides.
The correct equation for this problem is r minus 1 point 7 is equal to 5 point 6. Solve the problem by adding 1.7 to both sides.
To solve, find the total distance that Steve and Rhonda biked; this is an addition problem.
NOTE: In the bottom right corner of each question, you will see an option to check answer. Click this to check your answer before moving on to the next question. It will not tell you the correct answer, but it will tell you if the answer you selected is correct. You can use this feature twice per question.
(3 points)
Responses
To solve, find the difference that Steve and Rhonda biked; this is a subtraction problem.
To solve, find the difference that Steve and Rhonda biked; this is a subtraction problem.
Rhonda rode for 7.3 miles.
Rhonda rode for 7.3 miles.
To solve, find out how many times more miles that Rhonda rode for; this is a multiplication problem.
To solve, find out how many times more miles that Rhonda rode for; this is a multiplication problem.
The correct equation for this problem is r−1.7=5.6
. Solve the problem by adding 1.7 to both sides.
The correct equation for this problem is r minus 1 point 7 is equal to 5 point 6. Solve the problem by adding 1.7 to both sides.
To solve, find the total distance that Steve and Rhonda biked; this is an addition problem.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To find the correct parts of the solution to the problem where Steve biked 5.6 miles and this was 1.7 miles fewer than Rhonda, you would focus on the concepts of subtraction and setting up the correct equation.
Here are the three statements that are part of the solution:
1. **To solve, find the difference that Steve and Rhonda biked; this is a subtraction problem.**
(This is true because you are essentially determining how much more Rhonda biked compared to Steve.)
2. **The correct equation for this problem is r − 1.7 = 5.6. Solve the problem by adding 1.7 to both sides.**
(This is true as well; setting up the equation correctly is key to solving the problem.)
3. **Rhonda rode for 7.3 miles.**
(This is true as well; if you solve the equation, r would indeed equal 7.3 miles.)
The other options (regarding multiplication or addition problems) do not apply to this scenario and are therefore not part of the solution. So, the three statements to check are the first, the fourth, and the second statement about the equation.
Here are the three statements that are part of the solution:
1. **To solve, find the difference that Steve and Rhonda biked; this is a subtraction problem.**
(This is true because you are essentially determining how much more Rhonda biked compared to Steve.)
2. **The correct equation for this problem is r − 1.7 = 5.6. Solve the problem by adding 1.7 to both sides.**
(This is true as well; setting up the equation correctly is key to solving the problem.)
3. **Rhonda rode for 7.3 miles.**
(This is true as well; if you solve the equation, r would indeed equal 7.3 miles.)
The other options (regarding multiplication or addition problems) do not apply to this scenario and are therefore not part of the solution. So, the three statements to check are the first, the fourth, and the second statement about the equation.
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