If $\log ( t )$ is 7.52, then the value of $\log ( 39.81 t )$ is
A) 12.03
B) 9.12
C) 12.61
D) 9.88

Question

Quizplus · Accepted Answer

The value of $\log (39.81t)$ can be found by using the property of logarithms that $\log(ab) = \log(a) + \log(b)$. Given $\log(t) = 7.52$, and knowing that $\log(39.81) \approx 1.6$ (since $\log(10) = 1$ and $39.81$ is close to $10^1.6$), we can calculate $\log(39.81t) = \log(39.81) + \log(t) = 1.6 + 7.52 = 9.12$.

If log⁡(t)\log ( t )log(t) Is 752, Then the Value Of Is

If $\log ( t )$ Is 752, Then the Value Of Is