Question

1.(7⁸)²:(7³)⁵2.9²×273.25⁴×125¹⁰____________ 5³⁷ПОЖАЛУЙСТА СРОЧНО!!! ​

Answer 1

Ответ:

сложно

Объяснение:

надо очень твочтчтчлаоалта

Answer 2

To simplify the expression you've provided:

1. First, let's calculate the values inside the parentheses and exponents:

   • $7^8$ = 5764801
   • $7^3$ = 343
   • $9^2$ = 81
   • $273.25^4$ ≈ 2116413281.41
   • $125^{10}$ = 9765625000000000000000000000
   • $5^3$ = 125

2. Now, substitute these values into the expression:

   $\frac{(5764801^2) \cdot (343^5) \cdot (81 \cdot 2116413281.41 \cdot 9765625000000000000000000000)}{125^{37}}$

3. Calculate the results within the parentheses and exponents:

   • $5764801^2 = 33383784896001$
   • $343^5 = 117471113287$

4. Continue simplifying:

   $\frac{33383784896001 \cdot 117471113287 \cdot (81 \cdot 2116413281.41 \cdot 9765625000000000000000000000)}{125^{37}}$

5. Now, calculate the product within the final set of parentheses:

   • $81 \cdot 2116413281.41 \cdot 9765625000000000000000000000 \approx 2.0099139272 \times 10^{35}$

6. Substitute this result back into the expression:

   $\frac{33383784896001 \cdot 117471113287 \cdot (2.0099139272 \times 10^{35})}{125^{37}}$

7. Calculate the final result:

   $\frac{784034368.525}{125^{37}}$

Now, you can calculate $125^{37}$ to obtain the final result:

$125^{37} = 1220703125^{7} = 244140625^6 = 244140625 \cdot (244140625^2)^2 = 244140625 \cdot (59604644775390625)^2$

This is a very large number, and the division involved in the expression will result in an extremely small number. If you need an approximate numerical value, you can calculate it using a calculator or computational software. However, please note that this number will be a very long decimal.