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Megan graphed the distance, y , traveled by 2 bikes in x seconds. (3 points) Put responses in the correct input to answer the question. Select a response, navigate to the desired input and insert the response. Responses can be selected and inserted using the space bar, enter key, left mouse button or touchpad. Responses can also be moved by dragging with a mouse. Bike 1 has traveled Response area feet after 4 seconds. Bike 2 has traveled 10 feet after Response area seconds. If traveling a distance of 100 feet in a race, Response area would win the race.

1 answer

To complete the statements based on the information provided, we can analyze the situation in the following way:

  • For Bike 1, we need to determine the distance traveled after 4 seconds. If we assume a constant speed or graph data, we can fill this in once we know that. Since the problem states to fill in a response, let's assume it's a given figure; for argument's sake, let's say Bike 1 has traveled 20 feet after 4 seconds.

  • For Bike 2, it states that it traveled 10 feet after a certain number of seconds. If we assume this information is also based on consistent speed or data interpretation, we can postulate a time figure. Let's say, for illustrative purposes, Bike 2 has traveled 10 feet after 2 seconds.

  • Finally, interpreting who would win the race if both bikes were to travel the full distance of 100 feet is a matter of calculating their respective speeds. Let's say both bikes continue on the same path; we find their speeds based on previously filled values. If Bike 1 travels 20 feet in 4 seconds, that gives it a speed of 5 feet/second. Bike 2, with 10 feet in 2 seconds, has a speed of 5 feet/second as well. In a case where both bikes travel at the same speed, neither bike would win, as they would reach the finish line at the same time.

Here’s how we could complete the fields based on illustrative assumptions:

  1. Bike 1 has traveled 20 feet after 4 seconds.
  2. Bike 2 has traveled 10 feet after 2 seconds.
  3. Both bikes have the same speed of 5 feet/second, which means if both race to 100 feet, they would finish at the same time, making it a tie.

Please adjust the numeric responses based on actual data you have if it differs from the assumptions used above.