http://prntscr.com/b187s6
I just need help with C and D
@ParthKohli
ok jsust find exact, i don't care at this point I'm p
panicking
OK, cool. The problem is just about solving quadratic equations.
Do you have to use those values given in part A for part C, D as well?
Because then it means that \(s = 100\) and \(v = 60\) so your function looks like\[H(t) = -16t^2 + 60t + 100\]
I have no idea
i was doing fine on the last question
He already did part A for you lol
Now \[H(t) = g(t)\]\[\Rightarrow -16t^2 +60t+100 = 20+38.7t\]\[\Rightarrow -16t^2 + (60-38.7)t + 80=0\]\[\Rightarrow -16t^2 + 21.3t + 80 = 0\]aaand there it is... the quadratic equation.
I already did A and B
wait a sec, parth, doesnt it say we have to make a table
"ok jsust find exact, i don't care at this point I'm p" - ILovePuppiesLol
C Using a table, I find that g(t)=H(t) at approximately (2, 138) This solution represents where and when the two objects will be at the same height. On a graph, this would be where the two lines intersect. I double checked this by using my graphing calculator to calculate where they intersect. It gave me (2.0058915, 137.97588) D When the two objects intersect, the projectile is going up. I know because the maximum height that the projectile will reach is 138.25. This number is higher than the point of intersection, meaning that the projectile has yet to begin falling.
that is the source someone already asked this question they just had different numbers you just need to change calculations on the numbers they had from A to D but it is the same exact thing
I'm just gonna wing it and hope for the best, thanks guys
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