David knew he made a mistake when he calculated that Gilda walks 123 miles to the station. Read through David's calculations: Using d = rt, the distance is the same, but the rate and time are different. If Gilda misses the train, it means the time t needs 7 more minutes so d = 3(t + 7). If she gets to the station 5 minutes early means the time t can be 5 minutes less so d = 4(t - 5). 3(t + 7) = 4(t - 5) 3t + 21 = 4t - 20 t = 41 d = rt, so d = 3(41) = 123 Find David's Do you guys think you could help me through the steps of this. i have been on it f
Hello and Welcome to OpenStudy! :) I'll try to help, but are you sure that's all the information that you were given? I am not sure where the 3 and 4 came from
yes i will show you the rest of the info.
Gilda walks to the train station. If she walks at the rate of 3 mph, she misses her train by 7 minutes. However, if she walks at the rate of 4 mph, she reaches the station 5 minutes before the arrival of the train. Find the distance Gilda walks to the station.
i need to find davids mistakes
hmmm I don't know where the 3 came from in the 3(41) part
Exactly my point. we need to correct his work to the wright answer.
it might have been when she walked at a rate of 3mph
you don't know the rate that she would be walking to be perfectly on time.
yes i know but i guess you have to find this. its asking for how far it is to the train station
I don't see anything mathematically wrong with his calculations :/ I would guess that in the final step the rate should not be 3mph
you can just tell that it is incorrect though because i don't believe she will walk 123 miles. that's just logic
oh wait... I know how to get the correct answer now. he should have plugged in t = 41 back into 3(t+7) or 4(t-5) to get the distance
I still get an outrageous number but it works for some reason :/
alright is understand now. Thanks a ton for the help.
You're Welcome ^_^
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