What is the answer to -7.76=-3.35*ln(c) ?

The answer to -7.76=-3.35*ln(c) is c=e^{776/335}

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-7.76=-3.35*ln(c)

- 7.76 = - 3.35 \cdot ln (c)

c = e^{\frac{776}{335}}

Decimal Notation

c = 10.13928 \dots

Solution steps

- 7.76 = - 3.35 ln (c)

Switch sides

- 3.35 ln (c) = - 7.76

Multiply both sides by

100

- 335 ln (c) = - 776

Divide both sides by

- 335

ln (c) = \frac{776}{335}

Apply log rules

c = e^{\frac{776}{335}}

Verify Solutions:

c = e^{\frac{776}{335}}

True

The solution is

c = e^{\frac{776}{335}}

lo g_{4} (1 + x^{2}) = 0.25

2^{3} = [lo g_{3} (x + 5)]^{2}

lo g_{3} (3 x + 3) = lo g_{3} (12)

0.59 = ln (x)

0 = \frac{100}{ln ( 5 )} ln (x) - 100

What is the answer to -7.76=-3.35*ln(c) ?
The answer to -7.76=-3.35*ln(c) is c=e^{776/335}
Solve for c: -7.76=-3.35*ln(c)
The solution is c=e^{776/335}