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What is y equals x2 18x plus 52 in vertex form?
Y = X2 + 18X + 52 set to 0 X2 + 18X + 52 = 0 subtract 52 from each side X2 + 18X = - 52 now, halve the coefficient of the variable term (18), square it and add it to both sides X2 + 18X + 81 = - 52 + 81 now, factor on left and gather terms on right (X + 9)2 = 29 (X + 9)2 - 29 = 0 ---------------------------vertex form
Is this trinomial a trinomial square x2-18x plus 81?
x2-18x+81 = (x-9)(x-9) when factored
Vertex for y equals x2 plus 2x plus 1?
The vertex is at (-1,0).
How do you factor 9x squared minus 18x plus 9?
9x2 - 18x + 99(x2 - 2x + 1)==========
Factor x2 plus 18x plus 45?
(x+3)(x+15)
What is y equals x2 18x plus 52 in vertex form?
Y = X2 + 18X + 52 set to 0 X2 + 18X + 52 = 0 subtract 52 from each side X2 + 18X = - 52 now, halve the coefficient of the variable term (18), square it and add it to both sides X2 + 18X + 81 = - 52 + 81 now, factor on left and gather terms on right (X + 9)2 = 29 (X + 9)2 - 29 = 0 ---------------------------vertex form
How do you factor x2 plus 18x-50?
x2 + 18x - 50 does not have rational factors.
X2 plus 18x plus 81 is this a trinomial?
Yes!
Is this trinomial a trinomial square x2-18x plus 81?
x2-18x+81 = (x-9)(x-9) when factored
Vertex for y equals x2 plus 2x plus 1?
The vertex is at (-1,0).
How do you factor 9x squared minus 18x plus 9?
9x2 - 18x + 99(x2 - 2x + 1)==========
Factor x2 plus 18x plus 45?
(x+3)(x+15)
Factor the trinomial x2-18x plus 81?
(X-9)2
Vertex of x2 plus 8x plus 15?
(-4,-1)
Factor 3x cubed plus 15x squared plus 18x?
3x3+15x2+18x = 3x(x2+5x+6) = 3x(x+2)(x+3)
Factor the trinomial below Enter each factor as a polynomial in descending orderx2 plus 18x plus 45?
x2 + 18x + 45 = (x + 15)(x + 3).
What is the vertex of the parabola y equals x2 plus 8x plus 5?
The vertex has a minimum value of (-4, -11)
