Question

IF LOG t +LOG (t-3)=1 FIND t

Answer 1

Answer:

t = 1

Step-by-step explanation:

log t-1 = log t-3

(log cancelled)

t-1=t-3

-1+3=t-(-t)

2 = 2 t

t = 2/2

t= 1

Answer 2

Answer:

$Value \: of \:t = 0 \:Or \: t = 3$

Step-by-step explanation:

log t + log (t-3) = 1

$\implies log t + log (t-3) = log 0$

$\implies log t(t-3) = log 0$

$\implies t(t-3) = 0$

$\implies t = 0 \:Or \: t-3 = 0$

$\implies t = 0 \: Or \: t = 3$

Therefore.,

$Value \: of \:t = 0 \:Or \: t = 3$

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