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Sagot :
Just express it in the form of y-k = a(x-h)^2 where (h,k) is the vertex
y = x^2 + 7x + 10
y -10 - 49/4= (x^2 + 7x + 49/4) Just complete the square :)
y - 89/4 = (x + 7/2)^2
Voila! Unless I made an error in the subtration/addition, etc. part, then the vertex is (-7/2, 89/4)
y = x^2 + 7x + 10
y -10 - 49/4= (x^2 + 7x + 49/4) Just complete the square :)
y - 89/4 = (x + 7/2)^2
Voila! Unless I made an error in the subtration/addition, etc. part, then the vertex is (-7/2, 89/4)
x²+7x+10
the vertex form is a(x-h) +k where h & k are coordinates
of the vertex of the parabola
thus x²+7x+10
= [ x²+7x+ (7/2)²] - (7/2)²+10
= (x+7/2)² - 49/4+10
= (x+7/2) -9/4
so the coordinates of the vertex are, -7/2, -9/4
notice I added a - (7/2)² to the expression because in completing the square
I added (7/2)² to the expression in order to balance up
the vertex form is a(x-h) +k where h & k are coordinates
of the vertex of the parabola
thus x²+7x+10
= [ x²+7x+ (7/2)²] - (7/2)²+10
= (x+7/2)² - 49/4+10
= (x+7/2) -9/4
so the coordinates of the vertex are, -7/2, -9/4
notice I added a - (7/2)² to the expression because in completing the square
I added (7/2)² to the expression in order to balance up
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