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Vertex: Axis of Symmetry: x = ( Minimum , ) Maximum Vertex: Axis of Symmetry: x = ( Minimum , ) Maximum Vertex: Axis of Symmetry: x = ( Minimum , ) Maximum Vertex: Axis of Symmetry: x = ( Minimum , ) Maximum Vertex: Axis of Symmetry: x = ( Minimum , ) Maximum Vertex: Axis of Symmetry: ( Minimum , ) Maximum Vertex: Axis of Symmetry: ( Minimum , ) Maximum Vertex: Axis of Symmetry: ( Minimum , ) Maximum Vertex: Axis of Symmetry: ( Minimum , ) Maximum Vertex: Axis of Symmetry: ( Minimum , ) Maximum *List the smallest root first Find the roots:
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x = *List the smallest root first Find the roots:
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x = *List the smallest root first Find the roots:
x =
x = *List the smallest root first Find the roots:
x =
x = *List the smallest root first Find the roots:
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x = Given: *List the smallest root first. Find the: Vertex: Axis of Symmetry: Roots: ( y = x2 + 8x + 15 , x= ) Given: *List the smallest root first. Find the: Vertex: Axis of Symmetry: Roots: ( y=x2-16x-36 , x= ) Given: *List the smallest root first. Find the: Vertex: Axis of Symmetry: Roots: ( x2 = 49 , x= ) Given: *List the smallest root first. Find the: Vertex: Axis of Symmetry: Roots: ( 3x2 +12x = 0 , x= ) Given: *List the smallest root first. Find the: Vertex: Axis of Symmetry: Roots: ( -x2 = -8x -33 , x= ) Given: *List the smallest root first. Find the: Vertex: Axis of Symmetry: Roots: 3x2 - 30x + 75=0 ( , x= ) Given: *List the smallest root first. Find the: Vertex: Axis of Symmetry: Roots: ( 4x2 + 8x = -3 , x= ) What is the height of the ball after 1 second?
What is the maximum height the ball will reach? After how many seconds will the ball hit the ground? *Round any decimals to the nearest tenth After t seconds, a ball tossed in the air from the ground level reaches a height of h feet given by the equation h = -16t2 + 32t
What is the height of the ball after 1 second?
What is the maximum height the ball will reach? After how many seconds will the ball hit the ground? * Round decimals to the nearest tenth. After t seconds, a rocket launchedt in the air from the ground level reaches a height of h feet given by the equation h = -16t2 + 144t
The length of a rectangle exceeds its width by 5 inches. Find the dimensions of the rectangle if its area is 204 square inches Length: Width: |