<span>t = 0.61 or 8.79
The equation you're giving is very badly formatted, but it looks like a variant of h = 47T - 1/2 AT^2 with the 1/2 already factored out and using an A of 10 m/s^2 which is close enough to the actual value of 9.8m/s^2. So I'll use the equation of h = 47t - 5t^2.
You're looking for a height of 27 meters. So let's assign that value:
h = 47t - 5t^2
27 = 47t - 5t^2
And we can manipulate that to make a quadratic equation. So:
27 = 47t - 5t^2
0 = 47t - 5t^2 - 27
-5t^2 + 47t - 27 = 0
Using the quadratic formula, we can find the roots at 0.61466 and 8.78534
So the rocket is at 27 meters at t = 0.61 seconds as it's going up and at t = 8.79 seconds as it's going back down.... Assuming of course, you don't have a parachute.</span>
Answer:
The ball will take approximately 2.165 seconds.
Step-by-step explanation:
The height of the ball is represented by the function 
, the time taken by the ball to hit the ground is a value of 
such that 
, we proceed to solve the following equation for :
(1)
The ball will take approximately 2.165 seconds.
Answer:
b = 4c/3 - a^2/3
Step-by-step explanation:
1. Multiply both sides by 4, you get 4c = a^2 + 3b
2. Move a^2 to the other side, you get 3b = 4c - a^2
3. Divide both sides by 3 to isolate b, you get b = 4c/3 - a^2/3
Answer:
d
Step-by-step explanation:
d=(x, y) =(8,-4) so 4th quadrant
Answer: 840 feet squared
Step-by-step explanation: 24ft * 35ft = 840
