Yet Another homework help thread
If an object is launched straight up into the air from a starting height of "h" feet, then the height of the object after "t" seconds is approximately H=16t^2+vt+h where v is the inital velocity of the object. Find the starting hight and the initial velocity of an object that attains a maximum height of 412 feet five seconds after being launched.
Alright...
I know have the points 5 and 412 which leads me too... 412=-16t^2+v(5)+h
Apparently I am suppose to use f(x)=ax^2+bx+c and -b/2a and f(-b/2a) somehow this is suppose to give me -1/32 somehow.... but i dont remember how exactly?
I also know the velocity is distance over time so 412/5=82.4 is velocity, but something doesn't seem right about that.... Any ideas?
There's also another question h(x)=2x^2+8x-15 and g(x)=2x^2-23 find a linear function f so that h=g(f(x))
If an object is launched straight up into the air from a starting height of "h" feet, then the height of the object after "t" seconds is approximately H=16t^2+vt+h where v is the inital velocity of the object. Find the starting hight and the initial velocity of an object that attains a maximum height of 412 feet five seconds after being launched.
Alright...
I know have the points 5 and 412 which leads me too... 412=-16t^2+v(5)+h
Apparently I am suppose to use f(x)=ax^2+bx+c and -b/2a and f(-b/2a) somehow this is suppose to give me -1/32 somehow.... but i dont remember how exactly?
I also know the velocity is distance over time so 412/5=82.4 is velocity, but something doesn't seem right about that.... Any ideas?
There's also another question h(x)=2x^2+8x-15 and g(x)=2x^2-23 find a linear function f so that h=g(f(x))