A boy drops a coin off a 64-foot cliff. If the equation of the height, h, of the coin t seconds after it drops is h = -16t2 + 64, about how many seconds will the coin take to reach the bottom of the cliff? 1 second 1.5 seconds 2 seconds 2.5 seconds
To be frank I dont think the equation is quite right.
lol that wouldnt be a first.... book is riddled with errors.
Why am I not surprised :D
Any ida how this is suppose to go?
If you substitute h=64, you get t=0. Thats baseless coz the coin would be on the ground the whole time. Well try other problems.
Solve the equation by graphing. x2 - 18x + 81 = 0 {-2, 9} {9/2, 3} {9} no real solution What about this one?
9 is the ans
Solve the equation by graphing. x2 + 5x + 8 = 0 {-5, 8} {2, 4} {-4, 5} no real solution
Nope no solution
Solve the equation by graphing. 3x2 + 9x = 12 {-4, 1} {-6, 2} {-3, 4} no real solution
{-4,1}
Solve the equation by graphing. x2 - 5x - 24 = 0 {4, 6} {-2, 12} {-4, 6} {-3, 8}
{-3,8}
Estimate the roots of the equation by graphing. Round to the nearest tenth and write in set form, such as {-1.2,3.4}. x2 - 6= 0
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