MCQ
If $\text{f(x)}=|\log_{10}\text{x}|\text{fx}=\log_{10}\text{x},$ then at $x = 1:$
- $f(x)$ is continuous and $\text{f}\ '(1^+)=\log_{10}\text{e}$
- $f(x)$ is continuous and $\text{f}\ '(1^+)=\log_{10}\text{e}$
- $f(x)$ is continuous and $\text{f}\ '(1^-)=-\log_{10}\text{e}$
- $f(x)$ is continuous and $\text{f}\ '(1^-)=-\log_{10}\text{e}$
- A$a$ and $b$
- B$a$ and $c$
- C$b$ and $c$
- ✓$a$ and $d$