सोडोवचें r=10*535134-2217*2489/sqrt{10*695135-(2489)^2-sqrt{10*607741-(2217)^2}}

$$r = \frac { 10 * 535134 - 2217 * 2489 } { \sqrt { 10 * 695135 - ( 2489 ) ^ { 2 } } - \sqrt { 10 * 607741 - ( 2217 ) ^ { 2 } } }$$

r खातीर सोडोवचें

$$r = \frac{55591 {(\sqrt{756229} + \sqrt{1162321})}}{135364} \approx 799.887238416$$

लिनियर समिकरण सोडोवंक पांवडे

5351340 मेळोवंक 10 आनी 535134 गुणचें.

$$r=\frac{5351340-2217\times 2489}{\sqrt{10\times 695135-2489^{2}}-\sqrt{10\times 607741-2217^{2}}}$$

5518113 मेळोवंक 2217 आनी 2489 गुणचें.

$$r=\frac{5351340-5518113}{\sqrt{10\times 695135-2489^{2}}-\sqrt{10\times 607741-2217^{2}}}$$

-166773 मेळोवंक 5351340 आनी 5518113 वजा करचे.

$$r=\frac{-166773}{\sqrt{10\times 695135-2489^{2}}-\sqrt{10\times 607741-2217^{2}}}$$

6951350 मेळोवंक 10 आनी 695135 गुणचें.

$$r=\frac{-166773}{\sqrt{6951350-2489^{2}}-\sqrt{10\times 607741-2217^{2}}}$$

6195121 मेळोवंक 2 चो 2489 पॉवर मेजचो.

$$r=\frac{-166773}{\sqrt{6951350-6195121}-\sqrt{10\times 607741-2217^{2}}}$$

756229 मेळोवंक 6951350 आनी 6195121 वजा करचे.

$$r=\frac{-166773}{\sqrt{756229}-\sqrt{10\times 607741-2217^{2}}}$$

6077410 मेळोवंक 10 आनी 607741 गुणचें.

$$r=\frac{-166773}{\sqrt{756229}-\sqrt{6077410-2217^{2}}}$$

4915089 मेळोवंक 2 चो 2217 पॉवर मेजचो.

$$r=\frac{-166773}{\sqrt{756229}-\sqrt{6077410-4915089}}$$

1162321 मेळोवंक 6077410 आनी 4915089 वजा करचे.

$$r=\frac{-166773}{\sqrt{756229}-\sqrt{1162321}}$$

न्युमरेटर आनी डिनोमिनेटर \sqrt{756229}+\sqrt{1162321} न गुणून \frac{-166773}{\sqrt{756229}-\sqrt{1162321}} चो डिनोमिनेटर रेशनलायझ तर्कसंगत करचो.

$$r=\frac{-166773\left(\sqrt{756229}+\sqrt{1162321}\right)}{\left(\sqrt{756229}-\sqrt{1162321}\right)\left(\sqrt{756229}+\sqrt{1162321}\right)}$$

विचारांत घेयात \left(\sqrt{756229}-\sqrt{1162321}\right)\left(\sqrt{756229}+\sqrt{1162321}\right). नेम वापरून गुणाकार विभिन्न चवकोनांत रुपांतरण करूं येताः \left(a-b\right)\left(a+b\right)=a^{2}-b^{2}.

$$r=\frac{-166773\left(\sqrt{756229}+\sqrt{1162321}\right)}{\left(\sqrt{756229}\right)^{2}-\left(\sqrt{1162321}\right)^{2}}$$

\sqrt{756229} वर्गमूळ. \sqrt{1162321} वर्गमूळ.

$$r=\frac{-166773\left(\sqrt{756229}+\sqrt{1162321}\right)}{756229-1162321}$$

-406092 मेळोवंक 756229 आनी 1162321 वजा करचे.

$$r=\frac{-166773\left(\sqrt{756229}+\sqrt{1162321}\right)}{-406092}$$

\frac{55591}{135364}\left(\sqrt{756229}+\sqrt{1162321}\right) मेळोवंक -166773\left(\sqrt{756229}+\sqrt{1162321}\right) क -406092 न भाग लावचो.

$$r=\frac{55591}{135364}\left(\sqrt{756229}+\sqrt{1162321}\right)$$

\sqrt{756229}+\sqrt{1162321} न \frac{55591}{135364} गुणपाक विभाजक विशमाचो वापर करचो.

$$r=\frac{55591}{135364}\sqrt{756229}+\frac{55591}{135364}\sqrt{1162321}$$

r नेमून दिवचो

$$r≔\frac{55591\left(\sqrt{756229}+\sqrt{1162321}\right)}{135364}$$