Help?
The function H(t) = -16t^2 + vt + s shows the height H (t), in feet, of a projectile launched vertically from s feet above the ground after t seconds. The initial speed of the projectile is v feet per second. Part A: The projectile was launched from a height of 100 feet with an initial velocity of 60 feet per second. Create an equation to find the time taken by the projectile to fall on the ground. Part B: What is the maximum height that the projectile will reach? Show your work. Part C: Another object moves in the air along the path of g(t) = 20 + 38.7t where g(t) is the height, in feet, of the object from the ground at time t seconds. Use a table to find the approximate solution to the equation H(t) = g(t), and explain what the solution represents in the context of the problem? [Use the function H(t) obtained in Part A, and estimate using integer values] Part D: Do H(t) and g(t) intersect when the projectile is going up or down, and how do you know?
Please anyone I'll fan and medal if that matters..
What lesson?
Not on a lesson, from a pack my teacher gave me to practice on
H(t) = -16t2 + vt + s H(t) = -16t2 + (60)t + 82 since H(t) is the height and the time taken to hit the ground is the highest height x2 2(H(t)) = 2(-16t2 + (60)t + 82) 2(H(t)) = -32t^2 + 120t + 164
So then what? For part a?
This is how to find the velocity, and this is for part B
The maximum was my final answer
Well what about finding the velocity for part a?
I don't understand what your answer was..
Does this help? At all...
Sorry I was talking to my mom
Yeah man one second I'm just trying to process this through my brain lol
Processing...50% Complete...@LearningIsAwesome 's Brain couldn't complete command
100% Processed!
Process is complete! lol... Thanks man, can you delete that message explaining it I got it down and I don't wanna get in trouble from kind of having similar explanation as one on the interwebssss
Ok got it!
Thanks man! Can I tag you later if I come across something else?
Go ahead! But I may not be online so forgive me if so
Haha yeah I got you :)
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