Solve for t using logs with base a
\[K=H-Ca^t\]
I'm stuck on what to do on this part \[K-H=-Ca^t\]
Ca^t = H-K like a first step
k is negative?
divide both sides by C yes bc. from the left side was added to right side
a^t = (H-K)/C
oh ok yea then it would be loga (h-k)/c=t?
make on the both sides log base a and will get what ?
im not sure what u mean srry
make what?
logarithm base a to the both sides
loga a^t = loga (H-K)/C
hm ok is that the final answer then? i thought u just converted it to a log at that point solving for t
hope you know that loga a =1 yes ?
no im sorry, am i suppose to use that property here?
yes bc you need to solve it for t - yes ? so hence using this you get loga a^t = loga (H-K)/C tloga a = loga (H-K)/C t = loga (H-K)/C
oh ok that makes sense. i guess i should go back and take a look at the properties again. thank you so much for explaining it to me. :D
np was my pleasure
good luck
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