Новая Школа - онлайн-школа подготовки к ЕГЭ
Задача Задача №38402
А
Аноним
09 ноября 2023 05:16 · публичный вопрос
А
Аноним

(√2х+5)²=5² 3

Нейросеть09 ноября 2023 05:16

To solve this equation, we need to expand the left side of the equation and then simplify.

First, let's expand (√2x + 5)²:

(√2x + 5)² = (√2x + 5)(√2x + 5) = (√2x)(√2x) + (√2x)(5) + (5)(√2x) + (5)(5) = 2x + 5√2x + 5√2x + 25 = 2x + 10√2x + 25

Now, we can rewrite the equation as:

2x + 10√2x + 25 = 5² 2x + 10√2x + 25 = 25

Next, we can simplify the equation:

2x + 10√2x + 25 - 25 = 25 - 25 2x + 10√2x = 0

To solve for x, we can divide both sides of the equation by 2:

(2x + 10√2x)/2 = 0/2 x + 5√2x = 0

At this point, we have simplified the equation but it does not appear to have a clear solution. It is not possible to solve for x without any additional information or constraints.

(√2х+5)²=5² 3
To solve this equation, we need to expand the left side of the equation and then simplify. First, let's expand (√2x + 5)²: (√2x + 5)² = (√2x + 5)(√2x + 5) = (√2x)(√2x) + (√2x)(5) + (5)(√2x) + (5)(5) = 2x + 5√2x + 5√2x + 25 = 2x + 10√2x + 25 Now, we can rewrite the equation as: 2x + 10√2x + 25 = 5² 2x + 10√2x + 25 = 25 Next, we can simplify the equation: 2x + 10√2x + 25 - 25 = 25 - 25 2x + 10√2x = 0 To solve for x, we can divide both sides of the equation by 2: (2x + 10√2x)/2 = 0/2 x + 5√2x = 0 At this point, we have simplified the equation but it does not appear to have a clear solution. It is not possible to solve for x without any additional information or constraints.