What is the integral from-ln(6) to ln(6) of cosh(x) ?

The integral from-ln(6) to ln(6) of cosh(x) is 35/6

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integral from-ln(6) to ln(6) of cosh(x)

\int_{- l n (6)}^{l n (6)} cosh (x) d x

\frac{35}{6}

Decimal

5.83333 \dots

Solution steps

\int_{- l n (6)}^{l n (6)} cosh (x) d x

Use the common integral:

\int cosh (x) d x = sinh (x)

= [sinh (x)]_{- l n (6)}^{l n (6)}

Compute the boundaries:

\frac{35}{6}

= \frac{35}{6}

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What is the integral from-ln(6) to ln(6) of cosh(x) ?
The integral from-ln(6) to ln(6) of cosh(x) is 35/6