The image contains two similar mathematical expressions for the function $h(x)$:

1. $h(x) = 2x^3 - 3$
2. $h(x) = 2x^3 - 3$

Both versions represent the same function, so we are working with the cubic function:

$h(x) = 2x^3 - 3$

Would you like to:

• Evaluate this function at a specific value of $x$?
• Find the derivative $h'(x)$?
• Find the integral of $h(x)$?
• Discuss its graph and behavior?
• Solve for when $h(x) = 0$?

Let me know if you'd like more details on any aspect! Here are some possible next steps:

1. What is the value of $h(x)$ when $x = 2$?
2. How do we find the turning points of $h(x)$?
3. What is the derivative of $h(x)$?
4. What is the behavior of the function as $x$ approaches infinity or negative infinity?
5. How would you solve $h(x) = 0$?

Tip: Cubic functions like this often have one real root and two complex roots, depending on the discriminant of the cubic equation.