Question

V((V3-4)2)+ V(5-V3)•2). ​

Answer 1

Объяснение:

$\sqrt{(\sqrt{3} -4)^2} +\sqrt{(5-\sqrt{3})^2 }=|\sqrt{3}-4|+|5-\sqrt{3}|=4-\sqrt{3}+5-\sqrt{3} =9.$

Answer 2

It seems like you've provided a mathematical expression that involves square roots and arithmetic operations. However, the expression is a bit unclear due to the formatting. It seems like you're using V to denote the square root symbol (√), and you have numbers and variables involved. Let's try to simplify and clarify the expression:

The expression you've provided:

V((V3-4)2)+ V(5-V3)•2)

Let's break it down step by step:

1. √((√3 - 4)^2) + √(5 - √3) * 2

2. Calculate the values inside the square roots: a. (√3 - 4)^2 = (3 - 8√3 + 16) b. 5 - √3

3. Substitute the calculated values back into the expression:

√(16 - 8√3) + √(5 - √3) * 2

4. Perform the remaining operations:

   a. √(16 - 8√3) is a complex expression involving a radical. This expression cannot be simplified further without knowing more about the context or simplification requirements.

   b. √(5 - √3) * 2 is also a complex expression involving a radical. Similarly, it can't be simplified further without additional information.

In conclusion, the expression involves square roots and arithmetic operations, but without specific values for the variables, it's not possible to simplify it any further. If you have specific values for the variables involved (like the value of √3), I could help you calculate the numeric result.