substitute -90 as x into -6152 + 894x - 38.84x^2 + 0.511x^3

Substituting \( x = -90 \) into the expression \( -6152 + 894x - 38.84x^2 + 0.511x^3 \) results in \( -773735 \).

Would you like further details or have any questions? Here are five related questions to deepen understanding:

1. How would the result change if we used a different value for \( x \)?
2. Can you find the derivative of the function \( f(x) = -6152 + 894x - 38.84x^2 + 0.511x^3 \)?
3. What would the expression look like if we factored it completely?
4. How do cubic functions like this behave graphically near turning points?
5. What is the behavior of the function as \( x \to \infty \)?

**Tip:** Substituting values into higher-degree polynomials can reveal key aspects of their behavior, such as growth rates or dominant terms.

Substitute -90 as x into -6152 + 894x - 38.84x^2 + 0.511x^3

Learn how to evaluate a cubic polynomial by substituting x = -90 into the expression -6152 + 894x - 38.84x^2 + 0.511x^3. This problem covers the process of polynomial substitution and explores how higher-degree polynomials behave. Suitable for students in Grades 10-12.

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