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Oksana_A [137]
1 year ago
13

A football is kicked from ground level with an initial velocity of 20.2 m/s at angle of 43.0 above the horizontal. How long, in

seconds, is the football in the air before it hits the ground? Ignore air resistance. s
Physics
1 answer:
egoroff_w [7]1 year ago
7 0

Given data

*The given initial velocity of the football is v = 20.2 m/s

*The angle above the horizontal is

\theta=43.0^0

*The value of the acceleration due to gravity is a = -9.8 m/s^2

The vertical component of the velocity is calculated as

\begin{gathered} v_i=v\sin \theta \\ =(20.2)\times\sin (43.0^0) \\ =13.77\text{ m/s} \end{gathered}

The formula for the time required by the ball to reach the maximum height is given by the equation of motion as

v_f=v_i+at

*Here v_f = 0 m/s is the final velocity of the football at maximum height

Substitute the known values in the above expression as

\begin{gathered} (0)_{}=13.77+(-9.8)(t) \\ t=1.40\text{ s} \end{gathered}

The total time is taken by the football before it hits the ground is calculated as

\begin{gathered} T=t+t \\ =1.40+1.40 \\ =2.80\text{ s} \end{gathered}

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Answer:

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Explanation:

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= 2 /(( x - 3)² + 1)

At t = 2

y(x,t) = 2/ ((x - 3(2))² + 1)

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For the pulse with expression y(x,t) = 4.5e^{-(8.73x + 2.70t)}²

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3 0
3 years ago
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uysha [10]

Answer: 2.94×10^8 J

Explanation:

Using the relation

T^2 = (4π^2/GMe) r^3

Where v= velocity

r = radius

T = period

Me = mass of earth= 6×10^24

G = gravitational constant= 6.67×10^-11

4π^2/GMe = 4π^2 / [(6.67x10^-11 x6.0x10^24)]

= 0.9865 x 10^-13

Therefore,

T^2 = (0.9865 × 10^-13) × r^3

r^3 = 1/(0.9865 × 10^-13) ×T^2

r^3 = (1.014 x 10^13) × T^2

To find r1 and r2

T1 = 120min = 120*60 = 7200s

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r2 = [(1.014 x 10^13)10800^2]^(1/3) = 10.57 x 10^6 m

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= (2001 x 10^7)/2 * (0.1239 - 0.0945)

= (1000.5 × 10^7) × 0.0294

= 29.4147 × 10^7 J

= 2.94 x 10^8 J.

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