Question

9(x-4)+2(x5)>10(x-2)+12

Answer 1

Ответ:

Объяснение:на фото

Answer 2

To solve the inequality 9(x-4) + 2(x^5) > 10(x-2) + 12, you can follow these steps:

1. Distribute the constants on both sides of the inequality:

   9x - 36 + 2x^5 > 10x - 20 + 12

2. Combine like terms on each side of the inequality:

   9x + 2x^5 - 36 > 10x - 8

3. Move all terms containing 'x' to one side of the inequality:

   2x^5 + 9x - 10x - 36 + 8 > 0

4. Simplify further:

   2x^5 - x - 28 > 0

Now, you have the inequality in the form of a polynomial. To solve this inequality, you'll want to find the values of 'x' that make the left side greater than zero. You can use techniques such as graphing or numerical methods to find the solution. Without more context about the range of 'x' you're interested in, it's challenging to provide an exact solution.

If you're looking for specific solutions, you can use a graphing calculator or a computer algebra system to approximate the values of 'x' that satisfy the inequality.