Question #6445638Fill in the Blank
Algebra-1
Question
The range of the quadratic function is _________.
Answer & Analysis
Analysis
Question Analysis
This question tests the understanding of the range of a quadratic function in vertex form. The range depends on the vertex’s -coordinate and the direction the parabola opens.
This question tests the understanding of the range of a quadratic function in vertex form. The range depends on the vertex’s -coordinate and the direction the parabola opens.
Key Concept Explanation
The range of a quadratic function is determined by the vertex's -coordinate and the sign of . If a > 0 (parabola opens upward), the vertex is the minimum point, so the range includes all -values greater than or equal to , expressed as .
The range of a quadratic function is determined by the vertex's -coordinate and the sign of . If a > 0 (parabola opens upward), the vertex is the minimum point, so the range includes all -values greater than or equal to , expressed as .
Step-by-step Solution
1. Identify the given quadratic function:
1. Identify the given quadratic function:
Want More Practice Questions?
Access thousands of practice questions with detailed explanations on Scholardog.
Practice Now - It's Free!