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Ksenya-84 [330]
2 years ago
11

A ball it hit straight up in the air with an initial velocity of 12.6 m/s. At what time does it cross the height of 1 m going up

?
Physics
1 answer:
seropon [69]2 years ago
7 0

Answer:

t=0.08 seconds or 2.49 seconds

Explanation:

using x= ut + 0.5at^2

x = 1

u=12.6m/s

a= -9.8m/s^2. (since it's moving upward )

1=12.6t - (0.5×9.8× t^2)

1= 12.6t - 4.9 t^2

4.9 t^2-12.6t+1=0

solving for t using quadratic formula

t=0.08 seconds or 2.49 seconds

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Explanation:

mass of earth (m1)=5.97×10^24

mass of moon (m2)=7.35×10^22

distance between their center (d)= 3.84×10^8

G=6.67×10^-11

now,

gravitational force =(F)= G(m1×m2)/d²

  • 6.67×10^-11(5.97×10^24×7.35×10^22)/(3.84×10^8)
  • 19.84×10^19

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Name the physical quantity measured by the velocity-time graph?
VARVARA [1.3K]
The so-called "velocity-time" graph is actually a "speed-time" graph.  At any point
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'Velocity' is a speed AND a direction.  Without a direction, you do not have a velocity,
and these graphs never show the direction of the motion.  It seems to me that it would be
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If you throw an object straight up into the air with an initial velocity of 42m/s. What is it’s velocity at the peak of its fl
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7 0
3 years ago
A cheetah and a gazelle are grazing in the savannah. The gazelle is 275 meters away from the gazelle safe zone and the cheetah i
KATRIN_1 [288]

Answer:

1) Yes, the gazelle gets to safety

2) The speed with which the gazelle needs to run, to beat the cheater by 2 seconds is approximately 29.79 m/s

Explanation:

1) The distance of the gazelle, from the gazelle safe zone = 275 m

The distance of the cheetah from the gazelle = 455 m

The speed of the gazelle = 25 m/s

The speed of the cheetah = 65 m/s

Therefore, we have;

Let the time the gazelle reaches the safe zone = t, which gives;

t = 275 m/(25 m/s) = 11

t = 11 seconds

Let the time the cheetah reaches the gazelle = t₁, we have;

455 + 25 × t₁ = 65 × t₁

t₁ = 455/40 = 11.375

t₁ = 11.375 seconds

The gazelle reaches the gazelle safe zone before the cheetah reaches the gazelle

Therefore, the gazelle gets to safety

2) In order for the gazelle to beat the gazelle by 2 seconds, we have;

The time for the cheetah to reach the safe zone = (275 + 455)/65 = 11.23 seconds

Therefore, we have;

In order for the gazelle to beat the gazelle by 2 seconds the time the cheetah reaches the safe zone = 11.23 - 2 = 9.23 s

The speed of the gazelle is then 275/9.23 ≈ 29.79 m/s

6 0
3 years ago
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