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Would you like me to walk you through the steps to solve this problem manually? Here are some additional questions that could help deepen your understanding:

1. How do you calculate the height of a quadratic function at a given time?
2. How does the vertex of a parabola relate to the maximum height of the object?
3. What happens to the height as time increases in this quadratic function?
4. Can you identify whether this quadratic equation represents an upward or downward parabola?
5. How does this function change if you shift the time interval?

**Tip:** To solve a quadratic function, substitute the time value directly into the equation and simplify step by step.

La altura “h”, en metros desde el suelo, que tuvo un objeto al ser lanzado desde un edificio, está dada por h(x) = -5x^2 + 20x + 60, donde 'x' representa el tiempo en segundos, transcurrido desde que ese objeto fue lanzado, con 0 ≤ x < 6. ¿Cuál fue la altura, en metros desde el suelo, que tuvo ese objeto a 1 segundo de haber sido lanzado?

This problem involves calculating the height of an object at 1 second after being launched from a building, based on the quadratic function h(x) = -5x^2 + 20x + 60. Learn how to substitute values into a quadratic equation to find the object's height at a given time.

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