Question

Which inequalities are true? Select 3 at apply

V8 < 3

V8 < 2

V8 > V7

0 < V8

V8 > 8

Answer 1

To evaluate the inequalities involving \( V8 \) and \( V7 \), we need to have specific values for \( V8 \) and \( V7 \). However, since \( V8 \) usually represents the eighth root of a number or quantity, and assuming that \( V8 \) typically refers to something like \( \sqrt[8]{x} \) for some positive \( x \):

1. **\( V8 < 3 \)** - This can be true depending on the specific value of \( V8 \). For example, \( V8 = 2 \) (as \( \sqrt[8]{256} = 2 \)) or lower could satisfy this.

2. **\( V8 < 2 \)** - This could also be true; for instance, if \( V8 \) is less than \( 2 \) (like \( \sqrt[8]{16} = 1.5 \)), then this would hold.

3. **\( V8 > V7 \)** - This is typically not true unless the specific definitions of \( V7 \) and \( V8 \) are defined in a specific context that allows for this to be fulfilled. Without specific values or definitions, we can't infer anything about \( V8 \) and \( V7 \).

4. **\( 0 < V8 \)** - This inequality is generally true for non-negative bases since \( V8 \) derived from a root of a positive number will also be positive.

5. **\( V8 > 8 \)** - This is not likely to be true in typical situations where \( V8 \) is less than \( 8 \).

From a general idea without specific values, we can conclude that the following inequalities are likely to be true:

1. **\( V8 < 3 \)**
2. **\( 0 < V8 \)**
3. **\( V8 < 2 \)**

So the three inequalities that can be considered true in many contexts could be \( V8 < 3 \), \( 0 < V8 \), and depending on context, you may choose either \( V8 < 2 \) or having more specific information regarding \( V7 \).

**Final selection of 3 inequalities that might often be true:**
- \( V8 < 3 \)
- \( 0 < V8 \)
- \( V8 < 2 \) (if \( V8 \) fits the scenario) or revert back to saying \( V8 > V7 \) not being concretely true without knowing values.

If you have specific values for \( V8 \) and \( V7 \), please provide them for more precise conclusions!