select all the values $$ 10 p-8 \geq 12 $$ -1 0 0

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To solve the inequality $$ 10p - 8 \geq 12 $$, we will follow these steps:

1. **Isolate the variable $$ p $$**:
   - Start by adding 8 to both sides of the inequality:
     $$
     10p - 8 + 8 \geq 12 + 8
     $$
     This simplifies to:
     $$
     10p \geq 20
     $$

2. **Divide both sides by 10**:
   - To isolate $$ p $$, divide both sides by 10:
     $$
     p \geq \frac{20}{10}
     $$
     This simplifies to:
     $$
     p \geq 2
     $$

Now we have determined that $$ p $$ must be greater than or equal to 2.

Next, we will check the provided values: -1, 0, and 0.

- For $$ p = -1 $$:
  $$
  -1 < 2 \quad \text{(not valid)}
  $$

- For $$ p = 0 $$:
  $$
  0 < 2 \quad \text{(not valid)}
  $$

- For $$ p = 0 $$ again:
  $$
  0 < 2 \quad \text{(not valid)}
  $$

None of the provided values satisfy the inequality $$ p \geq 2 $$.

Thus, the answer is that none of the values -1, 0, or 0 are valid solutions for the inequality $$ 10p - 8 \geq 12 $$.
None of the values -1, 0, or 0 satisfy the inequality $$ 10p - 8 \geq 12 $$.

select all the values \( 10 p-8 \geq 12 \) -1 0 0

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