What is the answer to |x|-2^x=0 ?

The answer to |x|-2^x=0 is x=-(\W_{0}(ln(2)))/(ln(2))

Solve for x: |x|-2^x=0

The solution is x=-(\W_{0}(ln(2)))/(ln(2))

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∣ x ∣ - 2^{x} = 0

x = - \frac{W _{0} ( ln ( 2 ) )}{ln ( 2 )}

Decimal Notation

x = - 0.64118 \dots

Solution steps

∣ x ∣ - 2^{x} = 0

Find positive and negative intervals

x < 0, x \geq 0

Solve the inequality for each interval

x = - \frac{W _{0} ( ln ( 2 ) )}{ln ( 2 )} or No Solution

x = - \frac{W _{0} ( ln ( 2 ) )}{ln ( 2 )}

\frac{z}{6} + 2 = - 18

- 6 ∣ w + 10 ∣ = 0

- 2 ∣ 7 - 3 t ∣ - 2 = 2

∣ y - 4 ∣ + 7 = 15

\frac{3 x + 4}{3} = 7

What is the answer to |x|-2^x=0 ?
The answer to |x|-2^x=0 is x=-(\W_{0}(ln(2)))/(ln(2))
Solve for x: |x|-2^x=0
The solution is x=-(\W_{0}(ln(2)))/(ln(2))