Jeopardy Hosted by Mr. Kieszek

Pink Yellow Green Blue 100 100 100 100 200 200 200 200 300 300 300 300 400 400 400 400 500 500 500 500 Final Jeopardy

Find the distance and midpoint between (5,9) and (-1,6) Row 1, Col 1

m = 0 Find slope: (5,7) and (1,7) 1,2

Look at board Graph -2x+3y-6=0 1,3

Write an equation perpendicular y = (1/2)x - 8 Write an equation perpendicular to -4x-2y=2 through (6,-5) 1,4

Find the distance and midpoint between (-4,-5) and (-6,7) 2,1

Find slope and y-intercept: m = -3/4, b = 3 Find slope and y-intercept: 3x+4y=12 2,2

Look at white board Graph: 3x-y=-7 2,3

Write an equation perpendicular y = (-2/3)x - 1 Write an equation perpendicular to 2y=3x+1 through (-12,7) 2,4

m = 8 Find slope: (5,0) and (6,8) 3,1

Find slope and y-intercept: m=undefined, y-int: none Find slope and y-intercept: x=2 3,2

Write an equation parallel to y=(3/4)x + 9 Write an equation parallel to 4y-3x=7 and through (-8,3) 3,3

Write an equation of the line a) y = (1/4)x + (17/4), b) x – 4y = -17 Write an equation of the line through (3,5) and (-5,3) in Slope-intercept form Standard Form 3,4

Find slope: (-3,-7) and (-8,-5) m = -2/5 Find slope: (-3,-7) and (-8,-5) 4,1

Look at white board Graph: 5y=-3x+20 4,2

Write an equation parallel to y = -2x + 5 Write an equation parallel to 8y=-16x+24 through (3,-1) 4,3

Write an equation of the line through (-4,-7) and (-2,-1) in a) y = 3x + 5, b) 3x – y = -5 Write an equation of the line through (-4,-7) and (-2,-1) in Slope-Intercept Form Standard Form 4,4

Find slope: (-9,6) and (-9,-14) m = undefined Find slope: (-9,6) and (-9,-14) 5,1

Look at whiteboard Graph: 7y+21=4x 5,2

Determine if the lines are parallel, perpendicular, or neither a) neither, b) neither, c) perpendicular Determine if the lines are parallel, perpendicular, or neither (4,12)(-4,8) and(-2,13)(-6,5) (-2,-5)(13,20) and (-6,7)(-3,4) (6,17)(2,14) and (-10,16)(-1,4) 5,3

Write an equation of the line through (-2,-3) and (-4,-6) in: a) y = (3/2)x, b) 3x – 2y = 0 Write an equation of the line through (-2,-3) and (-4,-6) in: Slope-Intercept Form Standard Form 5,4

The proof of this formula states that the addition of the area of these two squares is equal to the area of the larger square.