Question

Решите неравенство:

Answer 1

Так как корень неотрицателен, данное неравенство выполнено всюду на области определения корня, то есть при

$y \in (-\infty;3]$

Answer 2

Так как корень не может быть отрицательным, составляем систему:
$\left \{ {{3-y \geq 0} \atop {3-y \geq -6}} \right. \\ \left \{ {{y \leq 3} \atop {y \leq 9}} \right. \\y \in (-\infty;3]$
Ответ: $y \in (-\infty;3]$

Answer 3

Solving the Inequality

To solve the inequality 5x > 35, we can divide both sides of the inequality by 5 to isolate the variable x. This will give us the solution for x.

5x > 35 x > 7

Therefore, the solution to the inequality 5x > 35 is x > 7.

Conclusion

The solution to the inequality 5x > 35 is x > 7.