Solve the inequality: $0.5 \leq \log x

Name: Solve the inequality: $0.5 \leq \log x < 1$ A) $10 \leq x < 1$ B) $\sqrt { 10 } + 1 / 2 \leq x < 10$ C) $- 10 \leq x < 10$ D) $\sqrt { 10 } \leq x < 10 ^ { 2 }$ E) $\sqrt { 10 } \leq x < 10$
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Question

Solve the inequality: $0.5 \leq \log x < 1$
A) $10 \leq x < 1$
B) $\sqrt { 10 } + 1 / 2 \leq x < 10$
C) $- 10 \leq x < 10$
D) $\sqrt { 10 } \leq x < 10 ^ { 2 }$
E) $\sqrt { 10 } \leq x < 10$

Quizplus · Accepted Answer

The inequality $0.5 \leq \log x < 1$ can be solved by converting the logarithmic inequality into its exponential form. The base of the logarithm is 10 by default. Therefore, $10^{0.5} \leq x < 10^1$ simplifies to $\sqrt{10} \leq x < 10$.

Solve the Inequality 0.5≤log⁡x<10.5 \leq \log x < 10.5≤logx<1 A) 10≤x<110 \leq x < 110≤x<1

Solve the Inequality $0.5 \leq \log x < 1$ A) $10 \leq x < 1$