Question

найдите значение вырожения .корен из8 (корень из 50 -корень из 18)(2кореньиз 12 в квадрате делёный на 24 как их решать по могите не знаю как решат!!!

Answer 1

$\sqrt{8}(\sqrt{50}-\sqrt{18})=\sqrt{8}\sqrt{50}-\sqrt{8}\sqrt{18}=\sqrt{9*2*2*25}-\sqrt{4*2*9*2}$

$=3*2*5-3*2*2=30-12=18$ 

 

$\frac{(2\sqrt{12})^2}{24}=\frac{(4*12)}{24}=\frac{48}{24}=2$ 

Answer 2

I can help you with your math problem. The expression you want to find the value of is:

$$\sqrt{8}(\sqrt{50}-\sqrt{18})\left(\frac{2\sqrt{12}}{24}\right)$$

To simplify this expression, you can use the following steps:

- Factor out any perfect squares from the square roots. For example, $\sqrt{8}=\sqrt{4\times 2}=2\sqrt{2}$. - Combine any like terms under the same square root. For example, $\sqrt{50}-\sqrt{18}=\sqrt{25\times 2}-\sqrt{9\times 2}=\sqrt{25}\sqrt{2}-\sqrt{9}\sqrt{2}=(5-3)\sqrt{2}=2\sqrt{2}$. - Multiply or divide any numbers outside the square roots. For example, $\frac{2\sqrt{12}}{24}=\frac{\sqrt{12}}{12}=\frac{\sqrt{4\times 3}}{12}=\frac{2\sqrt{3}}{12}=\frac{\sqrt{3}}{6}$.

Using these steps, the expression can be simplified as follows:

$$\sqrt{8}(\sqrt{50}-\sqrt{18})\left(\frac{2\sqrt{12}}{24}\right)=2\sqrt{2}(2\sqrt{2})\left(\frac{\sqrt{3}}{6}\right)=\frac{8\sqrt{6}}{6}=\frac{4\sqrt{6}}{3}$$

Therefore, the value of the expression is $\frac{4\sqrt{6}}{3}$, which is approximately 3.265. I hope this helps you understand how to solve this problem. If you want to learn more about how to work with square roots, you can check out this [tutorial](https://www.educba.com/python-input-function/).