What is the answer to ln((x-4)^2)=3.219 ?

The answer to ln((x-4)^2)=3.219 is x=sqrt(e^{3.219)}+4,x=-sqrt(e^{3.219)}+4

Solve for x: ln((x-4)^2)=3.219

The solution is x=sqrt(e^{3.219)}+4,x=-sqrt(e^{3.219)}+4

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ln ((x - 4)^{2}) = 3.219

x = e^{3.219} + 4, x = - e^{3.219} + 4

Decimal Notation

x = 9.00031 \dots, x = - 1.00031 \dots

Solution steps

ln ((x - 4)^{2}) = 3.219

Apply log rules

(x - 4)^{2} = e^{3.219}

Solve

(x - 4)^{2} = e^{3.219} : x = e^{3.219} + 4, x = - e^{3.219} + 4

x = e^{3.219} + 4, x = - e^{3.219} + 4

lo g_{10} (9) (a) = lo g_{3} (x)

ln (3 w) = ln (4 w - 14)

160 = 10 lo g_{10} (\frac{x}{20})

1 0^{l o g_{10} (x)} = x

lo g_{5} (2 x) = - 1

What is the answer to ln((x-4)^2)=3.219 ?
The answer to ln((x-4)^2)=3.219 is x=sqrt(e^{3.219)}+4,x=-sqrt(e^{3.219)}+4
Solve for x: ln((x-4)^2)=3.219
The solution is x=sqrt(e^{3.219)}+4,x=-sqrt(e^{3.219)}+4