Use the tables to answer the question.%0D%0A%0D%0ATruck 1%0D%0ANumber of Hours Driven%09Number of Miles Traveled%0D%0A3%09195%0D%0A4%09260%0D%0A4.5%09292.5%0D%0ATruck 2%0D%0ANumber of Hours Driven%09Number of Miles Traveled%0D%0A1.5%0975%0D%0A1.75%0987.5%0D%0A2.5%09125%0D%0ATruck 3%0D%0ANumber of Hours Driven%09Number of Miles Traveled%0D%0A0.5%0930%0D%0A1.25%0975%0D%0A3.5%09210%0D%0AThree trucks travel the given distances in the specified amounts of time. Which statement is true?%0D%0A%0D%0A(1 point)%0D%0AResponses%0D%0A%0D%0AAll three trucks are traveling at the same rate of speed.%0D%0AAll three trucks are traveling at the same rate of speed.%0D%0A%0D%0ATrucks 1 and 3 are traveling at the same rate of speed, but Truck 2 is traveling more quickly.%0D%0ATrucks 1 and 3 are traveling at the same rate of speed, but Truck 2 is traveling more quickly.%0D%0A%0D%0ANone of the three trucks are traveling at the same rate of speed.%0D%0ANone of the three trucks are traveling at the same rate of speed.%0D%0A%0D%0ATrucks 1 and 2 are traveling at the same rate of speed, but Truck 3 is traveling more slowly
1 answer
For Truck 1, the speed can be calculated as follows:
Speed of Truck 1 = Number of Miles Traveled / Number of Hours Driven
= 195 / 3
= 65 miles per hour
For Truck 2, the speed can be calculated as follows:
Speed of Truck 2 = Number of Miles Traveled / Number of Hours Driven
= 75 / 1.5
= 50 miles per hour
For Truck 3, the speed can be calculated as follows:
Speed of Truck 3 = Number of Miles Traveled / Number of Hours Driven
= 30 / 0.5
= 60 miles per hour
Based on these calculations, we can see that Trucks 1 and 2 have different speeds. Therefore, the correct statement is:
Trucks 1 and 2 are traveling at the same rate of speed, but Truck 3 is traveling more slowly.