सोडोवचें {173-[47.73+0.1p^1.2+(1750+7825)/p]}P=0

$$\{ 173 - [ 47.73 + 0.1 p ^ { 1.2 } + \frac { ( 1750 + 7825 ) } { p } ] \} P = 0$$

P खातीर सोडोवचें (जटील सोल्यूशन)

$$\left\{\begin{matrix}\\P=0\text{, }&\text{unconditionally}\\P\in \mathrm{C}\text{, }&-10p^{2.2}+12527p-957500=0\text{ and }p\neq 0\end{matrix}\right.$$

लिनियर समिकरण सोडोवंक पांवडे

p वरवीं समिकरणाच्या दोनूय कुशींक गुणाकार करचो.

$$\left(173-\left(47.73+0.1p^{1.2}+\frac{1750+7825}{p}\right)\right)Pp=0$$

9575 मेळोवंक 1750 आनी 7825 ची बेरीज करची.

$$\left(173-\left(47.73+0.1p^{1.2}+\frac{9575}{p}\right)\right)Pp=0$$

47.73+0.1p^{1.2}+\frac{9575}{p} चो विरोधी सोदूंक, दरेक सज्ञेचो विरोधी सोदचो.

$$\left(173-47.73-0.1p^{1.2}-\frac{9575}{p}\right)Pp=0$$

125.27 मेळोवंक 173 आनी 47.73 वजा करचे.

$$\left(125.27-0.1p^{1.2}-\frac{9575}{p}\right)Pp=0$$

P न 125.27-0.1p^{1.2}-\frac{9575}{p} गुणपाक विभाजक विशमाचो वापर करचो.

$$\left(125.27P-0.1p^{1.2}P-\frac{9575}{p}P\right)p=0$$

एकोडो अपूर्णांक म्हूण \frac{9575}{p}P स्पश्ट करचें.

$$\left(125.27P-0.1p^{1.2}P-\frac{9575P}{p}\right)p=0$$

p न 125.27P-0.1p^{1.2}P-\frac{9575P}{p} गुणपाक विभाजक विशमाचो वापर करचो.

$$125.27Pp-0.1p^{1.2}Pp-\frac{9575P}{p}p=0$$

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 2.2 मेळोवंक 1.2 आनी 1 जोडचो.

$$125.27Pp-0.1p^{2.2}P-\frac{9575P}{p}p=0$$

एकोडो अपूर्णांक म्हूण \frac{9575P}{p}p स्पश्ट करचें.

$$125.27Pp-0.1p^{2.2}P-\frac{9575Pp}{p}=0$$

न्युमरेटर आनी डिनोमिनेटर अशा दोगांचेरूय p रद्द करचो.

$$125.27Pp-0.1p^{2.2}P-9575P=0$$

P आसपी सगळ्यो संज्ञा एकठांय करच्यो.

$$\left(125.27p-0.1p^{2.2}-9575\right)P=0$$

समिकरण प्रमाणिक स्वरूपांत आसा.

$$\left(-\frac{p^{2.2}}{10}+\frac{12527p}{100}-9575\right)P=0$$

125.27p-0.1p^{2.2}-9575 न0 क भाग लावचो.

$$P=0$$

P खातीर सोडोवचें

$$\left\{\begin{matrix}\\P=0\text{, }&\text{unconditionally}\\P\in \mathrm{R}\text{, }&-10p^{2.2}+12527p-957500=0\text{ and }p\neq 0\end{matrix}\right.$$

लिनियर समिकरण सोडोवंक पांवडे

p वरवीं समिकरणाच्या दोनूय कुशींक गुणाकार करचो.

$$\left(173-\left(47.73+0.1p^{1.2}+\frac{1750+7825}{p}\right)\right)Pp=0$$

9575 मेळोवंक 1750 आनी 7825 ची बेरीज करची.

$$\left(173-\left(47.73+0.1p^{1.2}+\frac{9575}{p}\right)\right)Pp=0$$

47.73+0.1p^{1.2}+\frac{9575}{p} चो विरोधी सोदूंक, दरेक सज्ञेचो विरोधी सोदचो.

$$\left(173-47.73-0.1p^{1.2}-\frac{9575}{p}\right)Pp=0$$

125.27 मेळोवंक 173 आनी 47.73 वजा करचे.

$$\left(125.27-0.1p^{1.2}-\frac{9575}{p}\right)Pp=0$$

P न 125.27-0.1p^{1.2}-\frac{9575}{p} गुणपाक विभाजक विशमाचो वापर करचो.

$$\left(125.27P-0.1p^{1.2}P-\frac{9575}{p}P\right)p=0$$

एकोडो अपूर्णांक म्हूण \frac{9575}{p}P स्पश्ट करचें.

$$\left(125.27P-0.1p^{1.2}P-\frac{9575P}{p}\right)p=0$$

p न 125.27P-0.1p^{1.2}P-\frac{9575P}{p} गुणपाक विभाजक विशमाचो वापर करचो.

$$125.27Pp-0.1p^{1.2}Pp-\frac{9575P}{p}p=0$$

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 2.2 मेळोवंक 1.2 आनी 1 जोडचो.

$$125.27Pp-0.1p^{2.2}P-\frac{9575P}{p}p=0$$

एकोडो अपूर्णांक म्हूण \frac{9575P}{p}p स्पश्ट करचें.

$$125.27Pp-0.1p^{2.2}P-\frac{9575Pp}{p}=0$$

न्युमरेटर आनी डिनोमिनेटर अशा दोगांचेरूय p रद्द करचो.

$$125.27Pp-0.1p^{2.2}P-9575P=0$$

P आसपी सगळ्यो संज्ञा एकठांय करच्यो.

$$\left(125.27p-0.1p^{2.2}-9575\right)P=0$$

समिकरण प्रमाणिक स्वरूपांत आसा.

$$\left(-\frac{p^{2.2}}{10}+\frac{12527p}{100}-9575\right)P=0$$

125.27p-0.1p^{2.2}-9575 न0 क भाग लावचो.

$$P=0$$