Question

√5⁴*7²√2*√50-√243/√3​

Answer 1

Ответ:

1 пример:

ответ 175

2 пример:

ответ -3,2265

Answer 2

To simplify the expression:

√(5⁴ * 7² * √2 * √50 - √243 / √3)

Let's break it down step by step:

1. Start by simplifying the numbers inside the square roots: 5⁴ = 625 7² = 49 √2 is already in simplified form. √50 = √(25 * 2) = 5√2 √243 = √(81 * 3) = 9√3 √3 is already in simplified form.

2. Now, substitute these simplified values back into the expression: √(625 * 49 * √2 * 5√2 - 9√3 / √3)

3. Perform the multiplication inside the square root: √(31225 * 2 * 25 - 9√3 / √3)

4. Continue simplifying: √(624500 - 9√3 / √3)

5. Subtract the fraction inside the square root: √(624500 - 9)

6. Calculate the square root of the result: √(624491)

7. You can't simplify the square root of 624491 any further without using a calculator. So the simplified form of the expression is: √(624491)