What is the answer to c+5ln(-1+c)=3.46 ?

The answer to c+5ln(-1+c)=3.46 is c=5\W_{0}((e^{(2.46)/5})/(5))+1

Solve for c: c+5ln(-1+c)=3.46

The solution is c=5\W_{0}((e^{(2.46)/5})/(5))+1

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c + 5 ln (- 1 + c) = 3.46

c = 5 W_{0} (\frac{e ^{\frac{2.46}{5}}}{5}) + 1

Decimal Notation

c = 2.26897 \dots

Solution steps

c + 5 ln (- 1 + c) = 3.46

Move

c

to the right side

5 ln (- 1 + c) = 3.46 - c

Divide both sides by

5

ln (- 1 + c) = \frac{3.46 - c}{5}

f (x) = g (x),

then

a^{f (x)} = a^{g (x)}

e^{l n (- 1 + c)} = e^{\frac{3.46 - c}{5}}

Simplify

e^{l n (- 1 + c)} : - 1 + c

- 1 + c = e^{\frac{3.46 - c}{5}}

Solve

- 1 + c = e^{\frac{3.46 - c}{5}} : c = 5 W_{0} (\frac{e ^{\frac{2.46}{5}}}{5}) + 1

c = 5 W_{0} (\frac{e ^{\frac{2.46}{5}}}{5}) + 1

Verify Solutions:

c = 5 W_{0} (\frac{e ^{\frac{2.46}{5}}}{5}) + 1

True

The solution is

c = 5 W_{0} (\frac{e ^{\frac{2.46}{5}}}{5}) + 1

lo g_{8} (x + 4) = lo g_{8} (6)

- 1 + 2 ln (x) = - 2.3863

6 = lo g_{10} (n + 1)

lo g_{4} (2 x + 6) = lo g_{4} (4^{2})

ln (x + 4) = 1.997

What is the answer to c+5ln(-1+c)=3.46 ?
The answer to c+5ln(-1+c)=3.46 is c=5\W_{0}((e^{(2.46)/5})/(5))+1
Solve for c: c+5ln(-1+c)=3.46
The solution is c=5\W_{0}((e^{(2.46)/5})/(5))+1