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24 March, 09:58

Determine the value of x which satisfies the following equation.

ln (4x+1) = 6

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Answers (2)
  1. 24 March, 10:02
    0
    x = (e^6-1) / 4

    Step-by-step explanation:

    ln (4x+1) = 6

    e^ln (4x+1) = e^6

    4x+1=e^6

    4x=e^6-1

    x = (e^6-1) / 4
  2. 24 March, 10:13
    0
    Not Determinable

    Step-by-step explanation:

    Simplifying

    Ln (4x + 1) = 6

    Reorder the terms:

    nL (1 + 4x) = 6

    (1 * nL + 4x * nL) = 6

    (1nL + 4nxL) = 6

    Solving

    1nL + 4nxL = 6

    Solving for variable 'n'.

    Move all terms containing n to the left, all other terms to the right.

    Reorder the terms:

    -6 + 1nL + 4nxL = 6 + - 6

    Combine like terms: 6 + - 6 = 0

    -6 + 1nL + 4nxL = 0

    The solution to this equation could not be determined.
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