Question

2p(5p+2)-p(10p+3)<=14​

Answer 1

Ответ:

p<=14

Объяснение:

2p(5p+2)-p(10p+3)<=14

10p2+4p-10p2-3p<=14

Answer 2

To solve the inequality 2p(5p+2) - p(10p+3) ≤ 14, you can follow these steps:

1. Distribute the terms inside the parentheses:

2p * 5p + 2p * 2 - p * 10p - p * 3 ≤ 14

10p^2 + 4p - 10p^2 - 3p ≤ 14

2. Now, simplify the equation:

(10p^2 - 10p^2) + (4p - 3p) ≤ 14

0p^2 + p ≤ 14

3. Since 0p^2 is equal to zero, the inequality simplifies to:

p ≤ 14

So, the solution to the inequality is:

p ≤ 14

This means that any value of p that is less than or equal to 14 satisfies the original inequality.