सोडोवचें x^2=9+(17-x2sqrt{x})*((7-x-2sqrt{x})-6*cos81^circ)

$$x ^ { 2 } = 9 + ( 17 - x 2 \sqrt { x } ) \times ( ( 7 - x - 2 \sqrt { x } ) - 6 \cdot \cos 81 ^ { \circ } )$$

x_2 खातीर सोडोवचें

$$x_{2}=-\frac{-x^{2}-17x-34\sqrt{x}+112.04368456589644616}{\sqrt{x}\left(x+2\sqrt{x}-6.06139320975861448\right)}$$

$$x\neq -\frac{\sqrt{441337075609913405}}{125000000}+\frac{100767415121982681}{12500000000000000}\text{ and }x>0$$

लिनियर समिकरण सोडोवंक पांवडे

समस्येंत आशिल्लीं त्रिकोणमिती कार्यां मूल्यांकीत करचीं

$$x ^ {2} = 9 + {(17 - x 2 \sqrt{x})} \cdot {({(7 - x - 2 \sqrt{x})} - 6 \cdot 0.15643446504023092)}$$

0.93860679024138552 मेळोवंक 6 आनी 0.15643446504023092 गुणचें.

$$x^{2}=9+\left(17-x_{2}\sqrt{x}\right)\left(7-x-2\sqrt{x}-0.93860679024138552\right)$$

7-x-2\sqrt{x}-0.93860679024138552 न 17-x_{2}\sqrt{x} गुणपाक विभाजक विशमाचो वापर करचो.

$$x^{2}=9+\left(17-x_{2}\sqrt{x}\right)\left(7-x-2\sqrt{x}\right)-0.93860679024138552\left(17-x_{2}\sqrt{x}\right)$$

कुशी हाणच्यो ताका लागून बरोबर चिन्नाच्या दाव्यान सगळी विशम संज्ञा येतली.

$$9+\left(17-x_{2}\sqrt{x}\right)\left(7-x-2\sqrt{x}\right)-0.93860679024138552\left(17-x_{2}\sqrt{x}\right)=x^{2}$$

दोनूय कुशींतल्यान 9 वजा करचें.

$$\left(17-x_{2}\sqrt{x}\right)\left(7-x-2\sqrt{x}\right)-0.93860679024138552\left(17-x_{2}\sqrt{x}\right)=x^{2}-9$$

7-x-2\sqrt{x} न 17-x_{2}\sqrt{x} गुणपाक विभाजक विशमाचो वापर करचो.

$$119-17x-34\sqrt{x}-7x_{2}\sqrt{x}+xx_{2}\sqrt{x}+2x_{2}\left(\sqrt{x}\right)^{2}-0.93860679024138552\left(17-x_{2}\sqrt{x}\right)=x^{2}-9$$

x मेळोवंक 2 चो \sqrt{x} पॉवर मेजचो.

$$119-17x-34\sqrt{x}-7x_{2}\sqrt{x}+xx_{2}\sqrt{x}+2x_{2}x-0.93860679024138552\left(17-x_{2}\sqrt{x}\right)=x^{2}-9$$

17-x_{2}\sqrt{x} न -0.93860679024138552 गुणपाक विभाजक विशमाचो वापर करचो.

$$119-17x-34\sqrt{x}-7x_{2}\sqrt{x}+xx_{2}\sqrt{x}+2x_{2}x-15.95631543410355384+0.93860679024138552x_{2}\sqrt{x}=x^{2}-9$$

103.04368456589644616 मेळोवंक 119 आनी 15.95631543410355384 वजा करचे.

$$103.04368456589644616-17x-34\sqrt{x}-7x_{2}\sqrt{x}+xx_{2}\sqrt{x}+2x_{2}x+0.93860679024138552x_{2}\sqrt{x}=x^{2}-9$$

-6.06139320975861448x_{2}\sqrt{x} मेळोवंक -7x_{2}\sqrt{x} आनी 0.93860679024138552x_{2}\sqrt{x} एकठांय करचें.

$$103.04368456589644616-17x-34\sqrt{x}-6.06139320975861448x_{2}\sqrt{x}+xx_{2}\sqrt{x}+2x_{2}x=x^{2}-9$$

दोनूय कुशींतल्यान 103.04368456589644616 वजा करचें.

$$-17x-34\sqrt{x}-6.06139320975861448x_{2}\sqrt{x}+xx_{2}\sqrt{x}+2x_{2}x=x^{2}-9-103.04368456589644616$$

-112.04368456589644616 मेळोवंक -9 आनी 103.04368456589644616 वजा करचे.

$$-17x-34\sqrt{x}-6.06139320975861448x_{2}\sqrt{x}+xx_{2}\sqrt{x}+2x_{2}x=x^{2}-112.04368456589644616$$

दोनूय वटांनी 17x जोडचे.

$$-34\sqrt{x}-6.06139320975861448x_{2}\sqrt{x}+xx_{2}\sqrt{x}+2x_{2}x=x^{2}-112.04368456589644616+17x$$

दोनूय वटांनी 34\sqrt{x} जोडचे.

$$-6.06139320975861448x_{2}\sqrt{x}+xx_{2}\sqrt{x}+2x_{2}x=x^{2}-112.04368456589644616+17x+34\sqrt{x}$$

x_{2} आसपी सगळ्यो संज्ञा एकठांय करच्यो.

$$\left(-6.06139320975861448\sqrt{x}+x\sqrt{x}+2x\right)x_{2}=x^{2}-112.04368456589644616+17x+34\sqrt{x}$$

समिकरण प्रमाणिक स्वरूपांत आसा.

$$\left(\sqrt{x}x+2x-\frac{75767415121982681\sqrt{x}}{12500000000000000}\right)x_{2}=x^{2}+17x+34\sqrt{x}-112.04368456589644616$$

दोनुय कुशींक -6.06139320975861448\sqrt{x}+x\sqrt{x}+2x न भाग लावचो.

$$\frac{\left(\sqrt{x}x+2x-\frac{75767415121982681\sqrt{x}}{12500000000000000}\right)x_{2}}{\sqrt{x}x+2x-\frac{75767415121982681\sqrt{x}}{12500000000000000}}=\frac{x^{2}+17x+34\sqrt{x}-112.04368456589644616}{\sqrt{x}x+2x-\frac{75767415121982681\sqrt{x}}{12500000000000000}}$$

-6.06139320975861448\sqrt{x}+x\sqrt{x}+2x वरवीं भागाकार केल्यार -6.06139320975861448\sqrt{x}+x\sqrt{x}+2x वरवीं केल्लो गुणाकार काडटा.

$$x_{2}=\frac{x^{2}+17x+34\sqrt{x}-112.04368456589644616}{\sqrt{x}x+2x-\frac{75767415121982681\sqrt{x}}{12500000000000000}}$$

-6.06139320975861448\sqrt{x}+x\sqrt{x}+2x नx^{2}-112.04368456589644616+17x+34\sqrt{x} क भाग लावचो.

$$x_{2}=\frac{x^{2}+17x+34\sqrt{x}-112.04368456589644616}{\sqrt{x}\left(x+2\sqrt{x}-6.06139320975861448\right)}$$