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V varies inversely with T and V = 14 when T = 7. Which equation shows this relationship?
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@ganeshie8
inverse relation : \(\large V = \frac{k}{T}\)
you need to find \(k\) value by plugging in the given values
plugin V = 14, T = 7 in above equation and solve k
K= 98, Right?
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Would the awnser still be in a fraction, or just k=98T
correct! so the relation becomes : \(\large V = \frac{98}{T}\)
u may also write it as : \(VT = 98\)
Thanks so much!
u wlc !
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