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Mathematics 21 Online
OpenStudy (anonymous):

Traveling at 65 miles per hour, how many minutes will it take to drive 125 miles to San Diego. *I have to use the picket fence method or my teacher will count it wrong*

OpenStudy (pfenn1):

Do you know what the picket fence method is?

OpenStudy (anonymous):

Yeah, but idk how to use it wiht this one

OpenStudy (anonymous):

Sorry it took so long, my computer froze

OpenStudy (pfenn1):

It is okay. I've had my computer freeze too. Well, you know that you are traveling 65 miles/hour. How long will it take to drive 125 miles?

OpenStudy (anonymous):

Would you multiply 125 and 65?

OpenStudy (anonymous):

I have to go, but I'll leave this up but I wont be able to reply for an hour or so :P

OpenStudy (inkyvoyd):

@crazycookiecat , I'm just going to add that it isn't the product of the two numbers.

OpenStudy (anonymous):

Well I dont know how to solve it. I don't really get the whole picket fence thing.

OpenStudy (inkyvoyd):

I don't either. I've never heard of picket fence method in my life.

OpenStudy (anonymous):

Oh :P

OpenStudy (pfenn1):

Sorry. I had to leave. The picket fence method is the method whereby you change the dimensions. For instance, in this problem, you are asked how many "minutes" it takes to drive to San Diego but you are given the speed and distance in miles per "hour" and miles. You know that you are traveling 65 miles per hour and that you are driving 125 miles. You can calculate how long it takes because the speed times the time driving will equal the total distance.\[Total miles = speed Xtime\]\[125=65t\]\[t=\left( 125 miles\over 65 miles/hour\right)=t(hours)\]But you want the time in minutes not hours, so to convert the hours to minutes you can multiply the expression by the number of minutes per hour. \[t=\left( 125 miles\over 65 miles/hour\right)\left( 60minutes \over 1 hour \right)=t(minutes)\]

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