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Write down the coordinates of the turning point on the graph of $y = (x + 12)^2 - 7$ - Edexcel - GCSE Maths - Question 18 - 2020 - Paper 2

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Write down the coordinates of the turning point on the graph of $y = (x + 12)^2 - 7$

Worked Solution & Example Answer:Write down the coordinates of the turning point on the graph of $y = (x + 12)^2 - 7$ - Edexcel - GCSE Maths - Question 18 - 2020 - Paper 2

Step 1

Identify the Vertex of the Parabola

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Answer

The equation y=(x+12)27y = (x + 12)^2 - 7 is in vertex form, which is given by y=a(xh)2+ky = a(x - h)^2 + k, where (h,k)(h, k) is the vertex. In this case, we can see that h=12h = -12 and k=7k = -7.

Step 2

Write Down the Coordinates

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Answer

Therefore, the coordinates of the turning point (vertex) are (12,7)(-12, -7).

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