Question

In65 - lnX = 39 What does X=?

asked Nov 23, 2021 209k views

1 Answer

← Prev Question Next Question →

Related questions

asked May 25, 2024 165k views

Given that f(x)=ln(2+lnx), find the domain of f^(-1)(x).

Alexandrius asked May 25, 2024

by Alexandrius

7.7k points

1 answer

5 votes

165k views

asked Feb 20, 2024 213k views

Find the derivatives of the following f 1. f(x)=e^(x^(2)+2x-1) 2.f f(x)=(lnx)/(x) 3. f(x)=4^(-4x^(3)+2x) 4. f(x)=log(2x^(2)+2

Avtomaton asked Feb 20, 2024

by Avtomaton

8.2k points

1 answer

0 votes

213k views

asked Jun 18, 2024 173k views

Differentiate f(x)=sin(lnx)

Sai Prashanth asked Jun 18, 2024

by Sai Prashanth

8.4k points

1 answer

5 votes

173k views

Ask a Question

Rooby · Answer 1 · 2021-11-28T07:46:10+0000

Answer:

The answer is 7.47

Explanation:

In this problem we are going find the natural logarithmic of the numbers involved and solve for x

$ln65-Ln x= 39\\$

from tables

ln 65= 4.17

$4.17-ln x= 39\4.17-39= lnx\\-34.83=lnx\\$

taking the exponents of both sides we have

$e^-^3^4^.^8^3= x\\x= 7.47$

0 Comments

Please log in or register to add a comment.

Please log in or register to answer this question.

1 Answer

The answer is 7.47

ln 65= 4.17

0 Comments

Please log in or register to add a comment.

Related questions

Other Questions