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- MathCraft: PDF to LaTeX file: Sample-01
- ====== MathCraft: PDF to LaTeX file: Sample-01 ====== If the PDF file provided by you as follows: {{gview noreference>:mathcraft:sample-01.pdf}} Then the output LaTeX file ... x) \quad$ where $t=\dfrac{r+s}{2}$ and $p, q \in \mathbb{R}$, and $$ \varphi_{r}(x)= \begin{cases}x^{r}... hich implies $\phi$ is continuous for all $r \in \mathbb{R}$. And therefore $\log$-convex. We need foll
- MathCraft: PDF/Image to Word: Sample 01
- ====== MathCraft: PDF/Image to Word: Sample 01 ====== If the PDF file provided by you as follows: {{gview noreference>:mathcraft:sample-01.pdf}} Then the output Word file i... can be editable with MS Office built-in Equation editor. {{gview noreference>:mathcraft:sample-01.docx}}
- MathCraft: PDF to LaTeX file: Sample-02
- ====== MathCraft: PDF to LaTeX file: Sample-02 ====== If the PDF file provided by you as follows: {{gview noreference>:mathcraft:sample-02.pdf}} Then the output LaTeX file ... itle \vspace{-0.7 in} If $f:[a, b] \rightarrow \mathbb{R}$ is convex, then $$ f\left(\frac{a+b}{2}\rig
- MathCraft: PDF/Image to Word: Sample 02
- ====== MathCraft: PDF/Image to Word: Sample 02 ====== If the PDF file provided by you as follows: {{gview noreference>:mathcraft:sample-02.pdf}} Then the output Word file i... can be editable with MS Office built-in Equation editor. {{gview noreference>:mathcraft:sample-02.docx}}