Question

(6x-4)×5 ≥ (5x - 4)×6.​

Answer 1

Ответ:↓↓↓

(6х-4)·5≥(5x-4)·6

Раскрываем скобки

30х-20≥30х-24

Переносим слагаемые с переменной влево, числа вправо

30х-30х≥-24+20

0х≥-4

При любом х слева будем получать 0

0≥-4- верное неравенство

Ответ. х- любое действительное число

х∈(-∞;+∞)

Надеюсь помогла

Если помогла то можна лучший ответ пж

Answer 2

To solve the inequality (6x - 4) * 5 ≥ (5x - 4) * 6, you can follow these steps:

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

   30x - 20 ≥ 30x - 24

2. Subtract 30x from both sides of the inequality to isolate the constant terms:

   -20 ≥ -24

3. Now, we have a constant inequality:

   -20 ≥ -24

Since -20 is greater than or equal to -24, this inequality is always true. In other words, there is no specific value of x that makes this inequality false. Therefore, the solution to the inequality is that x can be any real number.