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(Solved): A quadratic relation has an equation of the form \( y=a(x-r)(x-s) \). Determine the value of \( a \ ...




A quadratic relation has an equation of the form \( y=a(x-r)(x-s) \). Determine the value of \( a \) when
a) the parabola has
A quadratic relation has an equation of the form \( y=a(x-r)(x-s) \). Determine the value of \( a \) when a) the parabola has zeros at \( (4,0) \) and \( (2,0) \) and a \( y \)-intercept at \( (0,1) \) b) the parabola has \( x \)-intercepts at \( (4,0) \) and \( (-2,0) \) and a \( y \)-intercept at \( (0,-1) \) c) the parabola has zeros at \( (5,0) \) and \( (0,0) \) and a minimum value of \( -10 \) d) the parabola has \( x \)-intercepts at \( (5,0) \) and \( (-3,0) \) and a maximum value of 6 e) the parabola has its vertex at \( (5,0) \) and a \( y \)-intercept at \( (0,-10) \)


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y=a(x?r)(x?s) (a) the parabola has zeros at (4, 0) and (2, 0) and a y-intercept at (0, 1) y=1,r=4,s=2,x=0 1=a(0?4)(0?2) a=18 (b) the parabola has x-in
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