सोडोवचें frac{01^{-3}*5^{-2}}{(5/64*04^{3})^-2}*((1/5)^-2*025^2)^-3

$$\frac { 01 ^ { - 3 } \cdot 5 ^ { - 2 } } { ( \frac { 5 } { 64 } \cdot 04 ^ { 3 } ) ^ { - 2 } } \cdot ( ( \frac { 1 } { 5 } ) ^ { - 2 } \cdot 025 ^ { 2 } ) ^ { - 3 }$$

मूल्यांकन करचें

$$\text{Indeterminate}$$

सोडोवणी पांवडे

1 मेळोवंक -3 चो 1 पॉवर मेजचो.

$$\frac{0\times 1\times 5^{-2}}{\left(\frac{5}{64}\times 0\times 4^{3}\right)^{-2}}\times \left(\left(\frac{1}{5}\right)^{-2}\times 0\times 25^{2}\right)^{-3}$$

0 मेळोवंक 0 आनी 1 गुणचें.

$$\frac{0\times 5^{-2}}{\left(\frac{5}{64}\times 0\times 4^{3}\right)^{-2}}\times \left(\left(\frac{1}{5}\right)^{-2}\times 0\times 25^{2}\right)^{-3}$$

\frac{1}{25} मेळोवंक -2 चो 5 पॉवर मेजचो.

$$\frac{0\times \frac{1}{25}}{\left(\frac{5}{64}\times 0\times 4^{3}\right)^{-2}}\times \left(\left(\frac{1}{5}\right)^{-2}\times 0\times 25^{2}\right)^{-3}$$

0 मेळोवंक 0 आनी \frac{1}{25} गुणचें.

$$\frac{0}{\left(\frac{5}{64}\times 0\times 4^{3}\right)^{-2}}\times \left(\left(\frac{1}{5}\right)^{-2}\times 0\times 25^{2}\right)^{-3}$$

0 मेळोवंक \frac{5}{64} आनी 0 गुणचें.

$$\frac{0}{\left(0\times 4^{3}\right)^{-2}}\times \left(\left(\frac{1}{5}\right)^{-2}\times 0\times 25^{2}\right)^{-3}$$

64 मेळोवंक 3 चो 4 पॉवर मेजचो.

$$\frac{0}{\left(0\times 64\right)^{-2}}\times \left(\left(\frac{1}{5}\right)^{-2}\times 0\times 25^{2}\right)^{-3}$$

0 मेळोवंक 0 आनी 64 गुणचें.

$$\frac{0}{0^{-2}}\times \left(\left(\frac{1}{5}\right)^{-2}\times 0\times 25^{2}\right)^{-3}$$

25 मेळोवंक -2 चो \frac{1}{5} पॉवर मेजचो.

$$\frac{0}{0^{-2}}\times \left(25\times 0\times 25^{2}\right)^{-3}$$

0 मेळोवंक 25 आनी 0 गुणचें.

$$\frac{0}{0^{-2}}\times \left(0\times 25^{2}\right)^{-3}$$

625 मेळोवंक 2 चो 25 पॉवर मेजचो.

$$\frac{0}{0^{-2}}\times \left(0\times 625\right)^{-3}$$

0 मेळोवंक 0 आनी 625 गुणचें.

$$\frac{0}{0^{-2}}\times 0^{-3}$$

एकोडो अपूर्णांक म्हूण \frac{0}{0^{-2}}\times 0^{-3} स्पश्ट करचें.

$$\frac{0\times 0^{-3}}{0^{-2}}$$

समान बेझीच्या पॉवरांक भाग लावंक, गणक निदर्शकांतल्यान भाजक निदर्शक वजा करचो.

$$0^{-3}\times 0^{3}$$

1 मेळोवंक 0^{-3} आनी 0^{3} गुणचें.

$$1$$

गुणकपद

$$\text{Indeterminate}$$