सोडोवचें 0.12aT0.04(20-a)=20*0.09

$$0.12 a T 0.04 ( 20 - a ) = 20 \times 0.09$$

T_0 खातीर सोडोवचें

$$T_{0}=-\frac{375}{a\left(a-20\right)}$$

$$a\neq 20\text{ and }a\neq 0$$

लिनियर समिकरण सोडोवंक पांवडे

0.0048 मेळोवंक 0.12 आनी 0.04 गुणचें.

$$0.0048aT_{0}\left(20-a\right)=20\times 0.09$$

20-a न 0.0048aT_{0} गुणपाक विभाजक विशमाचो वापर करचो.

$$0.096aT_{0}-0.0048a^{2}T_{0}=20\times 0.09$$

1.8 मेळोवंक 20 आनी 0.09 गुणचें.

$$0.096aT_{0}-0.0048a^{2}T_{0}=1.8$$

T_{0} आसपी सगळ्यो संज्ञा एकठांय करच्यो.

$$\left(0.096a-0.0048a^{2}\right)T_{0}=1.8$$

समिकरण प्रमाणिक स्वरूपांत आसा.

$$\left(-\frac{3a^{2}}{625}+\frac{12a}{125}\right)T_{0}=1.8$$

दोनुय कुशींक 0.096a-0.0048a^{2} न भाग लावचो.

$$\frac{\left(-\frac{3a^{2}}{625}+\frac{12a}{125}\right)T_{0}}{-\frac{3a^{2}}{625}+\frac{12a}{125}}=\frac{1.8}{-\frac{3a^{2}}{625}+\frac{12a}{125}}$$

0.096a-0.0048a^{2} वरवीं भागाकार केल्यार 0.096a-0.0048a^{2} वरवीं केल्लो गुणाकार काडटा.

$$T_{0}=\frac{1.8}{-\frac{3a^{2}}{625}+\frac{12a}{125}}$$

0.096a-0.0048a^{2} न1.8 क भाग लावचो.

$$T_{0}=\frac{9}{5a\left(-\frac{3a}{625}+0.096\right)}$$

a खातीर सोडोवचें

$$a=-\frac{5\left(\sqrt{T_{0}\left(4T_{0}-15\right)}-2T_{0}\right)}{T_{0}}$$

$$a=\frac{5\left(\sqrt{T_{0}\left(4T_{0}-15\right)}+2T_{0}\right)}{T_{0}}\text{, }T_{0}<0\text{ or }T_{0}\geq \frac{15}{4}$$