सोडोवचें (-2a)^{3}+[(-2a)^{5}(-2a)^{3}]^{2}-(-3a)^{2}(2a^{2})*[(2a)^{4}*(-3a^5)]:(-2a^2)^3+2a^4

$$( - 2 a ) ^ { 3 } + [ ( - 2 a ) ^ { 5 } ( - 2 a ) ^ { 3 } ] ^ { 2 } - ( - 3 a ) ^ { 2 } ( 2 a ^ { 2 } ) \cdot [ ( 2 a ) ^ { 4 } \cdot ( - 3 a ^ { 5 } ) ] : ( - 2 a ^ { 2 } ) ^ { 3 } + 2 a ^ { 4 }$$

मूल्यांकन करचें

$$2a^{3}\left(32768a^{13}-54a^{4}+a-4\right)$$

सोडोवणी पांवडे

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 8 मेळोवंक 5 आनी 3 जोडचो.

$$\left(-2a\right)^{3}+\left(\left(-2a\right)^{8}\right)^{2}-\frac{\left(-3a\right)^{2}\times 2a^{2}\times \left(2a\right)^{4}\left(-3\right)a^{5}}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

एक पॉवर दुसऱ्या पॉवरान उखलून धरपाक, निदर्शकांक गुणचें. 16 मेळोवंक 8 तल्यान 2 गुणचो.

$$\left(-2a\right)^{3}+\left(-2a\right)^{16}-\frac{\left(-3a\right)^{2}\times 2a^{2}\times \left(2a\right)^{4}\left(-3\right)a^{5}}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 7 मेळोवंक 2 आनी 5 जोडचो.

$$\left(-2a\right)^{3}+\left(-2a\right)^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(-2a\right)^{3} विस्तारीत करचो.

$$\left(-2\right)^{3}a^{3}+\left(-2a\right)^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

-8 मेळोवंक 3 चो -2 पॉवर मेजचो.

$$-8a^{3}+\left(-2a\right)^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(-2a\right)^{16} विस्तारीत करचो.

$$-8a^{3}+\left(-2\right)^{16}a^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

65536 मेळोवंक 16 चो -2 पॉवर मेजचो.

$$-8a^{3}+65536a^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(-3a\right)^{2} विस्तारीत करचो.

$$-8a^{3}+65536a^{16}-\frac{\left(-3\right)^{2}a^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

9 मेळोवंक 2 चो -3 पॉवर मेजचो.

$$-8a^{3}+65536a^{16}-\frac{9a^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

18 मेळोवंक 9 आनी 2 गुणचें.

$$-8a^{3}+65536a^{16}-\frac{18a^{2}a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 9 मेळोवंक 2 आनी 7 जोडचो.

$$-8a^{3}+65536a^{16}-\frac{18a^{9}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(2a\right)^{4} विस्तारीत करचो.

$$-8a^{3}+65536a^{16}-\frac{18a^{9}\times 2^{4}a^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

16 मेळोवंक 4 चो 2 पॉवर मेजचो.

$$-8a^{3}+65536a^{16}-\frac{18a^{9}\times 16a^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

288 मेळोवंक 18 आनी 16 गुणचें.

$$-8a^{3}+65536a^{16}-\frac{288a^{9}a^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 13 मेळोवंक 9 आनी 4 जोडचो.

$$-8a^{3}+65536a^{16}-\frac{288a^{13}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

-864 मेळोवंक 288 आनी -3 गुणचें.

$$-8a^{3}+65536a^{16}-\frac{-864a^{13}}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(-2a^{2}\right)^{3} विस्तारीत करचो.

$$-8a^{3}+65536a^{16}-\frac{-864a^{13}}{\left(-2\right)^{3}\left(a^{2}\right)^{3}}+2a^{4}$$

एक पॉवर दुसऱ्या पॉवरान उखलून धरपाक, निदर्शकांक गुणचें. 6 मेळोवंक 2 तल्यान 3 गुणचो.

$$-8a^{3}+65536a^{16}-\frac{-864a^{13}}{\left(-2\right)^{3}a^{6}}+2a^{4}$$

-8 मेळोवंक 3 चो -2 पॉवर मेजचो.

$$-8a^{3}+65536a^{16}-\frac{-864a^{13}}{-8a^{6}}+2a^{4}$$

न्युमरेटर आनी डिनोमिनेटर अशा दोगांचेरूय 8a^{6} रद्द करचो.

$$-8a^{3}+65536a^{16}-\frac{-108a^{7}}{-1}+2a^{4}$$

कित्याकूय -1 न भागल्यार ताचे विरोध दिता.

$$-8a^{3}+65536a^{16}-108a^{7}+2a^{4}$$

विस्तार करचो

$$65536a^{16}-108a^{7}+2a^{4}-8a^{3}$$

सोडोवणी पांवडे

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 8 मेळोवंक 5 आनी 3 जोडचो.

$$\left(-2a\right)^{3}+\left(\left(-2a\right)^{8}\right)^{2}-\frac{\left(-3a\right)^{2}\times 2a^{2}\times \left(2a\right)^{4}\left(-3\right)a^{5}}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

एक पॉवर दुसऱ्या पॉवरान उखलून धरपाक, निदर्शकांक गुणचें. 16 मेळोवंक 8 तल्यान 2 गुणचो.

$$\left(-2a\right)^{3}+\left(-2a\right)^{16}-\frac{\left(-3a\right)^{2}\times 2a^{2}\times \left(2a\right)^{4}\left(-3\right)a^{5}}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 7 मेळोवंक 2 आनी 5 जोडचो.

$$\left(-2a\right)^{3}+\left(-2a\right)^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(-2a\right)^{3} विस्तारीत करचो.

$$\left(-2\right)^{3}a^{3}+\left(-2a\right)^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

-8 मेळोवंक 3 चो -2 पॉवर मेजचो.

$$-8a^{3}+\left(-2a\right)^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(-2a\right)^{16} विस्तारीत करचो.

$$-8a^{3}+\left(-2\right)^{16}a^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

65536 मेळोवंक 16 चो -2 पॉवर मेजचो.

$$-8a^{3}+65536a^{16}-\frac{\left(-3a\right)^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(-3a\right)^{2} विस्तारीत करचो.

$$-8a^{3}+65536a^{16}-\frac{\left(-3\right)^{2}a^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

9 मेळोवंक 2 चो -3 पॉवर मेजचो.

$$-8a^{3}+65536a^{16}-\frac{9a^{2}\times 2a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

18 मेळोवंक 9 आनी 2 गुणचें.

$$-8a^{3}+65536a^{16}-\frac{18a^{2}a^{7}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 9 मेळोवंक 2 आनी 7 जोडचो.

$$-8a^{3}+65536a^{16}-\frac{18a^{9}\times \left(2a\right)^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(2a\right)^{4} विस्तारीत करचो.

$$-8a^{3}+65536a^{16}-\frac{18a^{9}\times 2^{4}a^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

16 मेळोवंक 4 चो 2 पॉवर मेजचो.

$$-8a^{3}+65536a^{16}-\frac{18a^{9}\times 16a^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

288 मेळोवंक 18 आनी 16 गुणचें.

$$-8a^{3}+65536a^{16}-\frac{288a^{9}a^{4}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

समान मूळाचो पावर गुणूंक, ताचो ऍक्सपोनंट जोडचो. 13 मेळोवंक 9 आनी 4 जोडचो.

$$-8a^{3}+65536a^{16}-\frac{288a^{13}\left(-3\right)}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

-864 मेळोवंक 288 आनी -3 गुणचें.

$$-8a^{3}+65536a^{16}-\frac{-864a^{13}}{\left(-2a^{2}\right)^{3}}+2a^{4}$$

\left(-2a^{2}\right)^{3} विस्तारीत करचो.

$$-8a^{3}+65536a^{16}-\frac{-864a^{13}}{\left(-2\right)^{3}\left(a^{2}\right)^{3}}+2a^{4}$$

एक पॉवर दुसऱ्या पॉवरान उखलून धरपाक, निदर्शकांक गुणचें. 6 मेळोवंक 2 तल्यान 3 गुणचो.

$$-8a^{3}+65536a^{16}-\frac{-864a^{13}}{\left(-2\right)^{3}a^{6}}+2a^{4}$$

-8 मेळोवंक 3 चो -2 पॉवर मेजचो.

$$-8a^{3}+65536a^{16}-\frac{-864a^{13}}{-8a^{6}}+2a^{4}$$

न्युमरेटर आनी डिनोमिनेटर अशा दोगांचेरूय 8a^{6} रद्द करचो.

$$-8a^{3}+65536a^{16}-\frac{-108a^{7}}{-1}+2a^{4}$$

कित्याकूय -1 न भागल्यार ताचे विरोध दिता.

$$-8a^{3}+65536a^{16}-108a^{7}+2a^{4}$$