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IN-V-BAT-AI solution to forgetting! No coding. No website hosting.
Remember on demand is now possible!
Given Parabolic Function also known as:
Quadratic Equation : 2 x 2 + 17 x + 36 Find the Vertex of the Parabola. Determine if the vertex is a minimum point or a maximum point.
| STEP 1 : Select means click the three vertical dot in f(x) , located below the word "funtion" |
| STEP 2 : Select means click " Delete " |
| STEP 3 : Enter as is: 2x^2+17x+36 or Copy the equation and Paste it in input box then Press Enter Button variable x must be in small letter. Drag the graph to the right. |
| STEP 4 : Select the ABC icon . Next select function inspector . Next select or click the vertex of the curve. Where is the vertex point? You should already master where to find the location of the vertex point. Vertex is the lowest point of the curve for minimum vertex point. It can also be the maximum point of the curve. Next locate the minimum point |
| STEP 5 : ANSWER IS : minimum point is the vertex (h,k) = (-4.25, -0.125) |

By Apolinario "Sam" Ortega, 24 February 2018, Created with GeoGebra
Vertex Calculator Based on Automated Hand Calculation
Using Wolfram Alpha to find the vertex of quadratic equation or parabola:
vertex -x^2 + 50x ⤵
vertex x^2-4x+9
⤵
vertex 2 x^2 + 17 x + 36 ⤵
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