0000:00:00:00:00Start24Number 24ExplanationThe solution set of inequality log∣x+1∣≥log3+log∣2x−1∣\log|x + 1| \geq \log 3 + \log|2x - 1|log∣x+1∣≥log3+log∣2x−1∣ is....{27<x<45,x≠12}\left\{\frac{2}{7} < x < \frac{4}{5}, x \neq \frac{1}{2}\right\}{72<x<54,x=21}{27≤x≤45,x≠12}\left\{\frac{2}{7} \leq x \leq \frac{4}{5}, x \neq \frac{1}{2}\right\}{72≤x≤54,x=21}{25≤x≤45,x≠13}\left\{\frac{2}{5} \leq x \leq \frac{4}{5}, x \neq \frac{1}{3}\right\}{52≤x≤54,x=31}{15≤x<45,x≠17}\left\{\frac{1}{5} \leq x < \frac{4}{5}, x \neq \frac{1}{7}\right\}{51≤x<54,x=71}{x≤45∨x≥15,x≠35}\left\{x \leq \frac{4}{5} \vee x \geq \frac{1}{5}, x \neq \frac{3}{5}\right\}{x≤54∨x≥51,x=53}
24Number 24ExplanationThe solution set of inequality log∣x+1∣≥log3+log∣2x−1∣\log|x + 1| \geq \log 3 + \log|2x - 1|log∣x+1∣≥log3+log∣2x−1∣ is....{27<x<45,x≠12}\left\{\frac{2}{7} < x < \frac{4}{5}, x \neq \frac{1}{2}\right\}{72<x<54,x=21}{27≤x≤45,x≠12}\left\{\frac{2}{7} \leq x \leq \frac{4}{5}, x \neq \frac{1}{2}\right\}{72≤x≤54,x=21}{25≤x≤45,x≠13}\left\{\frac{2}{5} \leq x \leq \frac{4}{5}, x \neq \frac{1}{3}\right\}{52≤x≤54,x=31}{15≤x<45,x≠17}\left\{\frac{1}{5} \leq x < \frac{4}{5}, x \neq \frac{1}{7}\right\}{51≤x<54,x=71}{x≤45∨x≥15,x≠35}\left\{x \leq \frac{4}{5} \vee x \geq \frac{1}{5}, x \neq \frac{3}{5}\right\}{x≤54∨x≥51,x=53}
