Asked by Mel
Can someone help me with this equation:
y = (2*10^(-44))*(e^(0.055x))?
y = (2*10^(-44))*(e^(0.055x))?
Answers
Answered by
Mel
If it helps, y = 50000.
Answered by
Reiny
The y = 50000 sure helps, without it it couldn't be done
so you want
(2*10^(-44))*(e^(0.055x)) = 50000
divide by that extremely small number
e^(0.055x) = 2.5*10^48
take ln of both sides and use log rules
.055x = ln (2.5*10^48)
.055x = 111.44
x = appr 2026.2
so you want
(2*10^(-44))*(e^(0.055x)) = 50000
divide by that extremely small number
e^(0.055x) = 2.5*10^48
take ln of both sides and use log rules
.055x = ln (2.5*10^48)
.055x = 111.44
x = appr 2026.2
Answered by
Bosnian
If your expressiom mean:
y = 2 * 10 ^ ( - 44 ) * e ^ ( 0.055 x ) = 50000
then:
2 * 10 ^ ( - 44 ) * e ^ ( 0.055 x ) = 5 * 10 ^ 4 Divide both sides by 2 * 10 ^ ( - 44 )
e ^ ( 0.055 x ) = 5 * 10 ^ 4 / 2 * 10 ^ ( - 44 )
e ^ ( 0.055 x ) = ( 5 / 2 ) * 10 ^ 4 / 10 ^ ( - 44 )
e ^ ( 0.055 x ) = 2.5 * 10 ^ 4 * 10 ^ ( 44 )
e ^ ( 0.055 x ) = 2.5 * 10 ^ 48 Take the natural logarithm of both sides
0.055 x = 111.4403752 Divide both sides by 0.055
x = 111.4403752 / 0.055
x = 2026.18864
y = 2 * 10 ^ ( - 44 ) * e ^ ( 0.055 x ) = 50000
then:
2 * 10 ^ ( - 44 ) * e ^ ( 0.055 x ) = 5 * 10 ^ 4 Divide both sides by 2 * 10 ^ ( - 44 )
e ^ ( 0.055 x ) = 5 * 10 ^ 4 / 2 * 10 ^ ( - 44 )
e ^ ( 0.055 x ) = ( 5 / 2 ) * 10 ^ 4 / 10 ^ ( - 44 )
e ^ ( 0.055 x ) = 2.5 * 10 ^ 4 * 10 ^ ( 44 )
e ^ ( 0.055 x ) = 2.5 * 10 ^ 48 Take the natural logarithm of both sides
0.055 x = 111.4403752 Divide both sides by 0.055
x = 111.4403752 / 0.055
x = 2026.18864
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.