What is -e^{sqrt(1-log_{10)(x)}}>= 0 ?

The solution to -e^{sqrt(1-log_{10)(x)}}>= 0 is No Solution

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-e^{sqrt(1-log_{10)(x)}}>= 0

- e^{1 - l o g_{10} (x)} \geq 0

No Solution

Solution steps

- e^{1 - l o g_{10} (x)} \geq 0

Multiply both sides by

- 1

(reverse the inequality)

(- e^{1 - l o g_{10} (x)}) (- 1) \leq 0 \cdot (- 1)

Refine

e^{1 - l o g_{10} (x)} \leq 0

Let

u = lo g_{10} (x)

e^{1 - u} \leq 0

e^{1 - u} \leq 0 :

No Solution

No Solution

Substitute back

u = lo g_{10} (x)

No Solution for x \in R

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- \frac{3}{2} - 1

(- 3 a + 5) (6 a - 1) = 0

(e^{- x})^{2} - e^{- x} < 2

4 m^{2} - 17 m + 18

What is -e^{sqrt(1-log_{10)(x)}}>= 0 ?
The solution to -e^{sqrt(1-log_{10)(x)}}>= 0 is No Solution