What is 0.0296(46e^{((ln(263)-ln(46))/(30))*1}) ?

The solution to 0.0296(46e^{((ln(263)-ln(46))/(30))*1}) is 1.3616e^{(ln(263/46))/(30)}

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simplify 0.0296(46e^{((ln(263)-ln(46))/(30))*1})

simplify

0.0296 (46 e^{(\frac{l n ( 263 ) - l n ( 46 )}{30}) \cdot 1})

1.3616 e^{\frac{l n ( \frac{263}{46} )}{30}}

Decimal Notation

1.44307 \dots

Solution steps

0.0296 (46 e^{(\frac{l n ( 263 ) - l n ( 46 )}{30}) \cdot 1})

Apply log rule:

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

ln (263) - ln (46) = ln (\frac{263}{46})

= 0.0296 \cdot 46 e^{\frac{l n ( \frac{263}{46} )}{30} \cdot 1}

Multiply:

\frac{ln ( \frac{263}{46} )}{30} \cdot 1 = \frac{ln ( \frac{263}{46} )}{30}

= 46 \cdot 0.0296 e^{\frac{l n ( \frac{263}{46} )}{30}}

Multiply the numbers:

0.0296 \cdot 46 = 1.3616

= 1.3616 e^{\frac{l n ( \frac{263}{46} )}{30}}

ln (\frac{4.79526}{- 4.92})

\frac{1}{3} ln (6)

- 0.8 \cdot lo g_{2} (0.8) - 0.2 \cdot lo g_{2} (0.2)

- lo g_{10} (1.3 \cdot 1 0^{6})

\frac{6 \cdot 0.45}{6 - θ} + ln (\frac{1 \cdot 0.55}{1 - θ})

What is 0.0296(46e^{((ln(263)-ln(46))/(30))*1}) ?
The solution to 0.0296(46e^{((ln(263)-ln(46))/(30))*1}) is 1.3616e^{(ln(263/46))/(30)}