Ask a New Question

Asked by Erica

What is the limit as t→∞ of L(t)?

L(t) = 34 - 32e^(-0.0719t)

Thank you so much!
13 years ago

Answers

Answered by Steve
As t->∞ you have

L(t) = 34 - 32e<sup>-∞</sup>
= 34 - 32*0 = 34
13 years ago
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.

Related Questions

Evaluate the limit limit gose from x to 4 (x/x-4)integral from x to 4 Calculate the limit limit x->infinity 2x^2 + 100 / x^2 +1 I am not sure how to do this. Find the limit Limit as h approaches 0 of : SqRt(4+h)-2 ____________ h by rela... Find the limit. (If the limit is infinite, enter '∞' or '-∞', as appropriate. If the limit does not... how would I do this limit?(by the way -> is an arrow( lim x-> 0 (5x^3+8x^2)/ (3x^4 - 16x^2) how is the limit of x^2/(1-cos^2(x)) as x goes to 0 is 1. I know how to show this using l'hopital ru... What is the limit, as x goes to 0, of [sinx(1-cosx)]/(2x^2)? Limit(7x+6x^2) / (7x^2+6x) x->inf What would the limit be for the following problems? lim (square root (x+3)) x--> 1 I thoug... what is the limit of x as it approaches 1 when x/ln x?
Submit Your Answer

Question

What is the limit as t→∞ of L(t)?

L(t) = 34 - 32e^(-0.0719t)

Thank you so much!

Ask a New Question
Archives Contact Us Privacy Policy Terms of Use