Mr Daniels Maths
Sketching Quadratics

Set 1

Set 2

Set 3

Q1) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + 6x + 5\) [
a) y-intercept = (0,5)
b) roots =\((-1,0)\) and \((-5,0)\)
c)Turning point (-3,-4);]

Q1) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 -x -12\) [
a) y-intercept = (0,-12)
b) roots =\(-3,4\)
c) turning point (0.5,-12.25);]

Q1) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + 3x -4\) [
a) y-intercept = (0,-4)
b) roots =\(1,-4\)
c) turning point (-1.5,-6.25);]

Q2) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + 7x + 10\) [
a) y-intercept = (0,10)
b) roots =\((-5,0)\) and \((-2,0)\)
c)Turning point (-3.5,-2.25);]

Q2) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 -8x + 16\) [
a) y-intercept = (0,16)
b) roots =\(4,4\)
c) turning point (4,0);]

Q2) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + 5x + 6\) [
a) y-intercept = (0,6)
b) roots =\(-2,-3\)
c) turning point (-2.5,-0.25);]

Q3) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + 15x + 50\) [
a) y-intercept = (0,50)
b) roots =\((-5,0)\) and \((-10,0)\)
c)Turning point (-7.5,-6.25);]

Q3) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + x -12\) [
a) y-intercept = (0,-12)
b) roots =\(3,-4\)
c) turning point (-0.5,-12.25);]

Q3) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + x -12\) [
a) y-intercept = (0,-12)
b) roots =\(3,-4\)
c) turning point (-0.5,-12.25);]

Q4) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + 7x + 12\) [
a) y-intercept = (0,12)
b) roots =\((-3,0)\) and \((-4,0)\)
c)Turning point (-3.5,-0.25);]

Q4) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 -2x -3\) [
a) y-intercept = (0,-3)
b) roots =\(-1,3\)
c) turning point (1,-4);]

Q4) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 -x -6\) [
a) y-intercept = (0,-6)
b) roots =\(-2,3\)
c) turning point (0.5,-6.25);]

Q5) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + 14x + 48\) [
a) y-intercept = (0,48)
b) roots =\((-6,0)\) and \((-8,0)\)
c)Turning point (-7,-1);]

Q5) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + 6x + 5\) [
a) y-intercept = (0,5)
b) roots =\(-1,-5\)
c) turning point (-3,-4);]

Q5) Find the (a)y-intercept, (b) roots and (c) turning point of y=\(x^2 + 10x + 25\) [
a) y-intercept = (0,25)
b) roots =\(-5,-5\)
c) turning point (-5,0);]