SOLUTION: Find the maximum and minimum value of each quadratic relation?
y= x2(square)+5x+6
y= x2(square)+7x-18
y= x2(square)-10x+24
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-> SOLUTION: Find the maximum and minimum value of each quadratic relation?
y= x2(square)+5x+6
y= x2(square)+7x-18
y= x2(square)-10x+24
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Question 443358: Find the maximum and minimum value of each quadratic relation?
y= x2(square)+5x+6
y= x2(square)+7x-18
y= x2(square)-10x+24 Answer by richard1234(7193) (Show Source):
You can put this solution on YOUR website! The leading coefficient of the highest power term (x^2) is positive for each quadratic. This means, when x gets very large, y will tend to go to infinity, so there is no maximum.
The x-coordinate vertex of the quadratic in the form is -b/2a. Evaluate this number, then replace it to find the maximum or minimum value (in this case, minimum).
