Respuesta :

From the given qestion,

In the right side of the given field;

There are given that,

Divide both side by.....

Now,

According to the given solution,

[tex]15=36e^{-0.0000000005545t}[/tex]

So,

First field:Divide both side by 36 of the given exponential function.

Now,

Apply the exponential rule;

From the exponential rule;

If,

[tex]\begin{gathered} e^x=a,\text{ then;} \\ x=\ln a \end{gathered}[/tex]

So,

In the second field of the given exponential is,

[tex]\begin{gathered} e^{-0.0000000005545t}=\frac{15}{36} \\ e^{-0.0000000005545t}=0.41666 \\ -0.0000000005545t=\ln (0.41666) \end{gathered}[/tex]

Then,

Second field:Divide both side by 0.0000000005545 on the above exponential function.

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