सोडोवचें 1.38*10^-23*27.15/sqrt{2*pi*(3.5*10^-10)^2*101*10^5}=

$$\frac { 1.38 \times 10 ^ { - 23 } \times 27.15 } { \sqrt { 2 } \times \pi \times ( 3.5 \times 10 ^ { - 10 } ) ^ { 2 } \times 101 \times 10 ^ { 5 } } =$$

मूल्यांकन करचें

$$\frac{37467\sqrt{2}}{247450000000000\pi }\approx 6.815953004 \cdot 10^{-11}$$

सोडोवणी पांवडे

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

$$\frac{1.38\times 27.15}{101\pi \sqrt{2}\times 10^{28}\times \left(3.5\times 10^{-10}\right)^{2}}$$

37.467 मेळोवंक 1.38 आनी 27.15 गुणचें.

$$\frac{37.467}{101\pi \sqrt{2}\times 10^{28}\times \left(3.5\times 10^{-10}\right)^{2}}$$

10000000000000000000000000000 मेळोवंक 28 चो 10 पॉवर मेजचो.

$$\frac{37.467}{101\pi \sqrt{2}\times 10000000000000000000000000000\times \left(3.5\times 10^{-10}\right)^{2}}$$

1010000000000000000000000000000 मेळोवंक 101 आनी 10000000000000000000000000000 गुणचें.

$$\frac{37.467}{1010000000000000000000000000000\pi \sqrt{2}\times \left(3.5\times 10^{-10}\right)^{2}}$$

\frac{1}{10000000000} मेळोवंक -10 चो 10 पॉवर मेजचो.

$$\frac{37.467}{1010000000000000000000000000000\pi \sqrt{2}\times \left(3.5\times \frac{1}{10000000000}\right)^{2}}$$

\frac{7}{20000000000} मेळोवंक 3.5 आनी \frac{1}{10000000000} गुणचें.

$$\frac{37.467}{1010000000000000000000000000000\pi \sqrt{2}\times \left(\frac{7}{20000000000}\right)^{2}}$$

\frac{49}{400000000000000000000} मेळोवंक 2 चो \frac{7}{20000000000} पॉवर मेजचो.

$$\frac{37.467}{1010000000000000000000000000000\pi \sqrt{2}\times \frac{49}{400000000000000000000}}$$

123725000000 मेळोवंक 1010000000000000000000000000000 आनी \frac{49}{400000000000000000000} गुणचें.

$$\frac{37.467}{123725000000\pi \sqrt{2}}$$

न्युमरेटर आनी डिनोमिनेटर \sqrt{2} न गुणून \frac{37.467}{123725000000\pi \sqrt{2}} चो डिनोमिनेटर रेशनलायझ तर्कसंगत करचो.

$$\frac{37.467\sqrt{2}}{123725000000\pi \left(\sqrt{2}\right)^{2}}$$

\sqrt{2} चो वर्ग 2 आसा.

$$\frac{37.467\sqrt{2}}{123725000000\pi \times 2}$$

247450000000 मेळोवंक 123725000000 आनी 2 गुणचें.

$$\frac{37.467\sqrt{2}}{247450000000\pi }$$