Question

Suppose you are a detective assigned to a robbery case. In this case, the robbery occurred at 2:30 PM. You have a witness who saw suspect at a gas station 12 miles from the robbery site at 2:48 PM. The suspect claims innocence, arguing that it would have been impossible to get to the gas station in that amount of time. Do you agree? Support your answer.

Answer 1

Answer:

Step-by-step explanation:

Time of robbery = 2 : 30 PM

Witness saw the suspect at the time = 2 : 48 PM

Difference in timings = 2 : 48 - 2 : 30 = 18 minutes

Distance of the robbery site and gas station = 12 miles

Speed by which suspect can drive to reach the gas station

= $\frac{\text{Distance}}{\text{Time}}$

= $\frac{12}{18}$ miles per minute

= $\frac{12}{18}\times 60$ miles per hour

= 40 miles per hour

Since 40 miles per hour is a nominal speed by which the suspect can easily reach the gas station.

Therefore, I don't agree with the suspect's statement that it is impossible to get to the gas station in that amount of time.

Answer 2

Yes it is possible because:

at 2:30 PM the crime occurred but they went 12 miles away in 18 minutes to a gas station is possible (it wouldn’t be if they had to walk probably) but if they drove a car it is entirely possible