Question

СРООЧНОООО√54 - √24 + √150 ​

Answer 1

Ответ:вот

Объяснение:

Answer 2

Объяснение:

$\sqrt{54} - \sqrt{24} + \sqrt{150 } = \\ = \sqrt{54 - 24 + 150} = \\ = \ \sqrt{180} = \sqrt{45 \times 4} = \\ = 2 \sqrt{45 } = 2 \sqrt{9 \times 5} = \\ = 2 \times 3 \sqrt{5} = 6 \sqrt{5}$

Answer 3

To simplify the expression √54 - √24 + √150, we can find the square roots of the numbers involved and simplify further if possible.

√54 = √(9 × 6) = √9 × √6 = 3√6

√24 = √(4 × 6) = √4 × √6 = 2√6

√150 = √(25 × 6) = √25 × √6 = 5√6

Now, substitute these values back into the expression:

3√6 - 2√6 + 5√6

When combining like terms, we can add or subtract the coefficients of the square roots. In this case, the coefficients of √6 are 3, -2, and 5.

3√6 - 2√6 + 5√6 = (3 - 2 + 5)√6 = 6√6

Therefore, the simplified expression is 6√6.