adding equation number latex

Join ResearchGate to find the people and research you need to help your work. Among thirty-two anion exchange latexes prepared by parallel synthesis, those containing 2-ethylhexyl methacrylate units are the most active as catalytic media for alkaline hydrolysis of p-nitrophenyl alkanecarboxylates. Karen’s blog post was talking about “Microsoft Equation 3.0” (AKA “Equation Editor”), which has been in every version of Office since Office 2 — including Office 2010 for Windows and Office 2011 for Macintosh. You can change the font, too! Have you ever tried to type a complex fraction, like a logit link, using Word, by lining up two rows of type? When the citation for the reference is clicked, I want the reader to be navigated to the corresponding reference in the bibliography. The eqnarray environment behaves like a tabular environment consisting of three columns, where the column positioning is right (r), center (c), and left (l), respectively. Each equation will receive a number. In Latex, how do I create citations to references with a hyperlink? KV Institute of Management and Information Studies, Simple and best way is explained here in my video. - Dealing long equation in Latex - How to linebreak a equation in latex, Jomo Kenyatta University of Agriculture and Technology, \begin{equation} \left( - \frac{3\left(30 \lambda \theta^{10} + 53550 \lambda \theta^{5} + 945945 \lambda - 32 \theta^{10} - 54528 \theta^{5} - 1290240\right)}{4 \theta^{4} \left(\theta^{5} + 24\right)^{2}}\right)\\, +3{\left( \frac{\left(1892\lambda \theta^{12} - 4 \lambda \theta^{10} + 48 \lambda \theta^{7} - 438 \lambda \theta^{5} - 4725 \lambda + 4 \theta^{10} + 576 \theta^{5} + 11520\right)}{4 \theta \left(\theta^{5} + 24\right)^{2}}\right)}^{4}\\, -4\left( \frac{ \left(1892 \lambda \theta^{12} - 4 \lambda \theta^{10} + 48 \lambda \theta^{7} - 438 \lambda \theta^{5} - 4725 \lambda + 4 \theta^{10} + 576 \theta^{5} + 11520\right)}{4 \theta \left(\theta^{5} + 24\right)^{2}}\right)\\, \times\left(- \frac{3\left(14 \lambda \theta^{10} + 13230 \lambda \theta^{5} + 197505 \lambda - 16 \theta^{10} - 13824 \theta^{5} - 322560\right)}{8 \theta^{3} \left(\theta^{5} + 24\right)^{2}} \right)\\, +6{\left(\frac{\left(1892 \lambda \theta^{12} - 4 \lambda \theta^{10} + 48 \lambda \theta^{7} - 438 \lambda \theta^{5} - 4725 \lambda + 4 \theta^{10} + 576 \theta^{5} + 11520\right)}{4 \theta \left(\theta^{5} + 24\right)^{2}} \right)}^{2}\\, \times \frac{\left[ -\left[\begin{array}{cc}, 3579664 \lambda^{2} \theta^{24} - 15136 \lambda^{2} \theta^{22} + 16 \lambda^{2} \theta^{20} + 181632 \lambda^{2} \theta^{19}, - 1657776 \lambda^{2} \theta^{17}\\ + 3504 \lambda^{2} \theta^{15} + 2304 \lambda^{2} \theta^{14}, - 17921448 \lambda^{2} \theta^{12} + 229644 \lambda^{2} \theta^{10} - 453600 \lambda^{2} \theta^{7}\\, + 4139100 \lambda^{2} \theta^{5} + 22325625 \lambda^{2} + 15136 \lambda \theta^{22}, - 8 \lambda \theta^{20} + 2179968 \lambda \theta^{17}\\ + 3960 \lambda \theta^{15} + 43646976 \lambda \theta^{12}, + 28188 \lambda \theta^{10} + 1105920 \lambda \theta^{7} - 3257280 \lambda \theta^{5}\\ - 37013760 \lambda, - 16 \theta^{20}- 9216 \theta^{15} - 460800 \theta^{10} - 7077888 \theta^{5} - 26542080, }{16 \theta^{2} \left(\theta^{5} + 24\right)^{4}}, \right]}{\left[ - \frac{1}{16 \theta^{2} \left(\theta^{5} + 24\right)^{4}}, + 3504 \lambda^{2} \theta^{15} + 2304 \lambda^{2} \theta^{14}, \\+ 229644 \lambda^{2} \theta^{10} - 453600 \lambda^{2} \theta^{7}, - 8 \lambda \theta^{20} + 2179968 \lambda \theta^{17}, + 3960 \lambda \theta^{15} + 43646976 \lambda \theta^{12}, \\ + 28188 \lambda \theta^{10} + 1105920 \lambda \theta^{7}, - 3257280 \lambda \theta^{5} - 37013760 \lambda, \\- 16 \theta^{20}- 9216 \theta^{15}%%\nonumber\\&&, I have the same problem of Huge Math equation, it can be solved as, e.g., see, \frac{\partial^{2}\ell(\varpi|data)}{\partial\lambda \partial\theta}, &=-\sum_{i=1}^{m}{W(x_{(i)};\theta)}+(\alpha-1)\sum_{i=1}^{m}(Z(x_{(i)};\lambda,\theta))^{-2}\{\lambda{W(x_{(i)};\theta)W'(x_{(i)};\theta)}\exp{(-\lambda{W(x_{(i)};\theta)})}, [Z(x_{(i)};\lambda,\theta))-\exp{(-\lambda{W(x_{(i)};\theta)})}-1], +(1-Z(x_{(i)};\lambda,\theta)){W'(x_{(i)};\theta)}, &\times \exp{(-\lambda{W(x_{(i)};\theta)})}\}-\alpha\sum_{i=1}^{m}(k(R_{i}+1)-1){(1-(Z(x_{(i)};\lambda,\theta))^{\alpha})^{-2}}, &\times(Z(x_{(i)};\lambda,\theta))^{\alpha-1}{W'(x_{(i)};\theta)}\exp{(-\lambda{W(x_{(i)};\theta)})}[1+\lambda{W(x_{(i)};\theta)}\exp{(-\lambda{W(x_{(i)};\theta)})}, &(1+(\alpha-1)(Z(x_{(i)};\lambda,\theta))^{-1})]+\alpha(Z(x_{(i)};\lambda,\theta))^{2(\alpha-1)}\lambda{W(x_{(i)};\theta)}{W'(x_{(i)};\theta)}, &\times\exp{(-2\lambda{W(x_{(i)};\theta)})}, African Institute for Mathematical Sciences Ghana, here is some links for you and for researchers, Rajshahi University of Engineering & Technology, I think you may use the latex code like \begin {eqnarray} to solve your problem.

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