What is the answer to ln(57)=ln(100)-k(4200) ?

The answer to ln(57)=ln(100)-k(4200) is k=(2ln(10)-ln(57))/(4200)

Solve for k: ln(57)=ln(100)-k(4200)

The solution is k=(2ln(10)-ln(57))/(4200)

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ln (57) = ln (100) - k (4200)

k = \frac{2 ln ( 10 ) - ln ( 57 )}{4200}

Decimal Notation

k = 0.00013 \dots

Solution steps

ln (57) = ln (100) - k (4200)

Switch sides

ln (100) - k (4200) = ln (57)

ln (100) - 4200 k = ln (57)

Move

ln (100)

to the right side

- 4200 k = ln (57) - 2 ln (10)

Divide both sides by

- 4200

k = \frac{2 ln ( 10 ) - ln ( 57 )}{4200}

1 + \frac{0.07}{12}

\frac{z}{4} > 2

\frac{w}{3} = - 9

lo g_{7} (\frac{1}{3})

5 g f^{2} + g^{2} f + 15 g f

What is the answer to ln(57)=ln(100)-k(4200) ?
The answer to ln(57)=ln(100)-k(4200) is k=(2ln(10)-ln(57))/(4200)
Solve for k: ln(57)=ln(100)-k(4200)
The solution is k=(2ln(10)-ln(57))/(4200)