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Instructions: Given the vertex, fill in the vertex form of the quadratic function. Vertex: (−6,−5)(−6,−5)Vertex Form: y=(x𝑦=(𝑥 Answer 1 Question 13

Question

Instructions: Given the vertex, fill in the vertex form of the quadratic function. Vertex: (−6,−5)(−6,−5)Vertex Form: y=(x𝑦=(𝑥 Answer 1 Question 13

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Solution

It seems like there's a bit of confusion in your question, but I'll try to help you understand how to write a quadratic function in vertex form given the vertex.

The vertex form of a quadratic function is given by:

y = a(x - h)² + k

where (h, k) is the vertex of the parabola.

Given the vertex (-6, -5), we can substitute h with -6 and k with -5 in the equation. However, without knowing the value of 'a' (which determines the direction and the "width" of the parabola), we can't complete the equation.

Assuming 'a' is 1 (as it's the most common case), the equation would be:

y = (x + 6)² - 5

If 'a' is not 1, you would need to know its value to complete the equation.

This problem has been solved

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