Answer:
From the given equation y=x2−2x−3 , set x=0 then solve for the y-intercept
y=x2−2x−3
y=02−2⋅0−3
y=−3
From the given equation y=x2−2x−3 , set y=0 then solve for the x-intercept
x2−2x−3=0
by factoring method
(x−3)(x+1)=0
x=3 and x=−1 when y=0
so (3,0) and (−1,0) are x-intercepts
From the given equation y=x2−2x−3 ,by completing the square, find the vertex
y=x2−2x+1−1−3
y=(x−1)2−4
y−−4
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Answers & Comments
Answer:
From the given equation y=x2−2x−3 , set x=0 then solve for the y-intercept
y=x2−2x−3
y=02−2⋅0−3
y=−3
From the given equation y=x2−2x−3 , set y=0 then solve for the x-intercept
y=x2−2x−3
x2−2x−3=0
by factoring method
(x−3)(x+1)=0
x=3 and x=−1 when y=0
so (3,0) and (−1,0) are x-intercepts
From the given equation y=x2−2x−3 ,by completing the square, find the vertex
y=x2−2x−3
y=x2−2x+1−1−3
y=(x−1)2−4
y−−4