What is the general solution for solvefor f,(a+f)=a*cosh(l/((2a))) ?

The general solution for solvefor f,(a+f)=a*cosh(l/((2a))) is f=acosh(l/(2a))-a

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solvefor f,(a+f)=a*cosh(l/((2a)))

solve for

f, (a + f) = a \cdot cosh (\frac{l}{( 2 a )})

f = a cosh (\frac{l}{2 a}) - a

Solution steps

(a + f) = a cosh (\frac{l}{( 2 a )})

a + f = a cosh (\frac{l}{2 a})

Move

a

to the right side

a + f = a cosh (\frac{l}{2 a})

Subtract

a

from both sides

a + f - a = a cosh (\frac{l}{2 a}) - a

Simplify

f = a cosh (\frac{l}{2 a}) - a

f = a cosh (\frac{l}{2 a}) - a

t, tan (4 5^{\circ} + \frac{a}{2}) = sec (a) + tan (a)

c, (d^{2} + 1) (d^{2} + 4) = cos (t) + sin^{3} (t)

y = \frac{arcsin ( 1 )}{2}

k, x^{2} + y^{2} = k \cdot arctan (\frac{y}{x})

t, cot (9 0^{0} + x) = tan (x)

What is the general solution for solvefor f,(a+f)=a*cosh(l/((2a))) ?
The general solution for solvefor f,(a+f)=a*cosh(l/((2a))) is f=acosh(l/(2a))-a