What is [((8.314*293))/((2*96485))]*ln(1/(0.05)) ?

The solution to [((8.314*293))/((2*96485))]*ln(1/(0.05)) is -(2436.002)/(192970)ln(0.05)

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simplify [((8.314293))/((296485))]*ln(1/(0.05))

simplify

[\frac{( 8.314 \cdot 293 )}{( 2 \cdot 96485 )}] \cdot ln (\frac{1}{0.05})

- \frac{2436.002}{192970} ln (0.05)

Decimal Notation

0.03781 \dots

Solution steps

[\frac{( 8.314 \cdot 293 )}{( 2 \cdot 96485 )}] ln (\frac{1}{0.05})

Apply log rule:

lo g_{c} (\frac{a}{b}) = lo g_{c} (a) - lo g_{c} (b)

ln (\frac{1}{0.05}) = ln (1) - ln (0.05)

= [\frac{293 \cdot 8.314}{2 \cdot 96485}] (ln (1) - ln (0.05))

Remove parentheses:

(a) = a

= \frac{8.314 \cdot 293}{2 \cdot 96485} (ln (1) - ln (0.05))

\frac{8.314 \cdot 293}{2 \cdot 96485} = \frac{2436.002}{192970}

= \frac{2436.002}{192970} (ln (1) - ln (0.05))

Apply log rule:

lo g_{a} (1) = 0

= \frac{2436.002}{192970} (- ln (0.05) + 0)

0 - ln (0.05) = - ln (0.05)

= \frac{2436.002}{192970} (- ln (0.05))

Remove parentheses:

(- a) = - a

= - \frac{2436.002}{192970} ln (0.05)

ln (2) + ln (- 2) + 1

ln (\frac{0.007}{1})

ln (900 - 9) - ln (8 \cdot 30 0^{2} + 7)

- ln (\frac{0.01428}{40})

ln ∣ y + x ∣ - ln ∣ x ∣

What is [((8.314*293))/((2*96485))]*ln(1/(0.05)) ?
The solution to [((8.314*293))/((2*96485))]*ln(1/(0.05)) is -(2436.002)/(192970)ln(0.05)