Question
a ball projected vertically upwards from the top of the tower 60 meters high with a velocity of 30 meters
per second. what is the maximum height above the ground? how long does it take to reach the ground?
per second. what is the maximum height above the ground? how long does it take to reach the ground?
Answers
Steve
the height is modeled by the function
h(t) = 60 + 30t - 4.9t^2
max height is at the vertex of the parabola, at t = -b/2a = 30/9.8
Use that to evaluate h(t) there.
It hits the ground when the height has dropped to zero. So, just solve
60 + 30t - 4.9t^2 = 0
h(t) = 60 + 30t - 4.9t^2
max height is at the vertex of the parabola, at t = -b/2a = 30/9.8
Use that to evaluate h(t) there.
It hits the ground when the height has dropped to zero. So, just solve
60 + 30t - 4.9t^2 = 0
beauty
V²=u²-2gh
At hmax v=0
0=30²-2x10xh
0=900-20h
20h=900
h= 900÷ 20
h=45
hmax = 45 + 60= 105 m
At hmax v=0
0=30²-2x10xh
0=900-20h
20h=900
h= 900÷ 20
h=45
hmax = 45 + 60= 105 m
beauty
V²=u²-2gh
At hmax v=0
0=30²-2x10xh
0=900-20h
20h=900
h= 900÷ 20
h=45
hmax = 45 + 60= 105 m
For time
V=u + gt
0=30-10t
10t=30
t=30÷10
Time taken to reach the ground
h=ut+½gt²
U=0 when body falls downward
105=0xt +½x10xt²
105=5t²
t²= 21
t=4.5
Total time taken to reach the ground=>3+4.5=7.5 seconds.
At hmax v=0
0=30²-2x10xh
0=900-20h
20h=900
h= 900÷ 20
h=45
hmax = 45 + 60= 105 m
For time
V=u + gt
0=30-10t
10t=30
t=30÷10
Time taken to reach the ground
h=ut+½gt²
U=0 when body falls downward
105=0xt +½x10xt²
105=5t²
t²= 21
t=4.5
Total time taken to reach the ground=>3+4.5=7.5 seconds.
joshua
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Daniel
For time
V=u + gt
0=30-10t
10t=30
t=30÷10
Time taken to reach the ground
h=ut+½gt²
U=0 when body falls downward
105=0xt +½x10xt²
105=5t²
t²= 21
t=4.5
Total time taken to reach the ground=>3+4.5=7.5 seconds.
V=u + gt
0=30-10t
10t=30
t=30÷10
Time taken to reach the ground
h=ut+½gt²
U=0 when body falls downward
105=0xt +½x10xt²
105=5t²
t²= 21
t=4.5
Total time taken to reach the ground=>3+4.5=7.5 seconds.
Mary B
The same as there's