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lord [1]
2 years ago
7

A football is kicked at a velocity of 15m/s at an angle of 25 to the horizontal. Calculate: a) total flight time. b) the maximum

height. c) the range of the ball
Physics
2 answers:
____ [38]2 years ago
5 0
Total time of flight:2usin¢/g if we take g=10m/s²
T=1.2678s
maximum height:u²sin²¢/2g
H=2.009m
range:u²sin2¢/g
R=17.236m
Lilit [14]2 years ago
4 0

Answer:

1.29 \ s, 2.05 \ m \ {and} \ 17.58 \ m.

Explanation:

Initial velocity of object, v=15 \ m/s.

Angle from horizontal, \theta=25^o.

Now , formula of time of flight, t = \dfrac{2\times v \times sin\theta}{g}

Putting all these values in above equation.

t=\dfrac{2 \times 15 \times sin25^o}{9.8 } \ s=1.29 \ s

Also, maximum height , H_{max}= \dfrac{v^2\times sin^2\theta}{2\times g}.

Putting all required values,

H_{max}= \dfrac{15^2\times sin^225}{2\times 9.8}=2.05 \ m

Again, range is given by , R=\dfrac{v^2\times sin2\theta}{g}

Putting required values we get,

R=\dfrac{15^2\times sin(2\times 25)}{9.8}=17.58 \ m

Hence, this is the required solution.

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Answer:

Explanation:

From the given information:

The coordinate axis is situated in the east and north direction.

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replacing v = 180 km/ and θ = 20° in above equation, then:

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where;

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v_p = v_A + v_{P/A}

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v_A= (-39.24 km/h)i + (13.44 km/h) j

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v_A= (-39.24 km/h)i + (13.44 km/h) j

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v_A = 41.48 km/h

The airplane is moving at an angle of the inverse tangent to the abscissa and ordinate.

The angle of motion is:

tan θ = 39.24/13.44

tan θ = 2.9

θ  = tan ^{-1} (2.9)

θ  =  70.97°

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