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Create an expression to find the time for the given distance and rate, and find the value of the expression.
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Create an expression to find the time for the given distance and rate, and find the value of the expression.
d=84 feet; r= 12 feet/second
thats the eqation
help please
\[v=\frac{ dx }{ dt }\] \[dx=vdt\] \[\int\limits\limits_{x _{0}}^{x}dx=\int\limits\limits_{0}^{\Delta t}{ vdt }\] \[\int\limits_{x _{0}}^{x} x=\int\limits_{0}^{\Delta t}(v _{0}+at)dt\] \[x-x _{0}=v _{0} \Delta t+\frac{ 1 }{ 2 }at ^{2}\] since\[a=0, x _{0}=0,v _{0}=r,x=d,\Delta t=t\] therefore\[d=rt\]\[t=\frac{ d }{ r }\]
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woah thanks
it was supposed to be 1/2a(Delta t)square sorry about that I wrote 1/2atsquare
its alright |dw:1367353651520:dw|
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