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Verdich [7]
3 years ago
9

Convert 350.0mL at 740 K to its new volume at standard temperature

Physics
1 answer:
Lisa [10]3 years ago
7 0

Answer:

129.12 ml

Explanation:

If answer is correct feel free to replay me for explanation.

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*PLZ HELP ASAP* Saturn and Jupiter both complete one rotation in about____hours.
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10

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Find an expression for the square of the orbital period.
jenyasd209 [6]

Answer:

T²= 4π²R³/GM

Explanation:

First we know that

Fg= Fc

Because centripetal force must equal gravitational force

So

GMm/R² = Mv²/R

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GMm/R²= M (2πR/T)/T

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T²= 4π²R³/GM as period

8 0
3 years ago
If the archerfish spits its water 60. degrees from the horizontal aiming at an insect 2.0 m above the surface of the water, how
MA_775_DIABLO [31]
<span>Using the kinematic equations below, we can calculate the initial velocity required. Angle of projectile = 60 degrees Acceleration due to gravity (Ay) = -10 m/s^2 (negative because downward) Height of projectile (Dy) = 2m Vfy^2=Voy^2 +2*Ay*Dy Vfy = 0 m/s because the vertical velocity slows to zero at the height of its trajection. So... 0 = Voy^2 + 2(-10)(2) 0 = Voy^2 - 40 40 = Voy^2 Sqrt40 = Voy 6.32 m/s = Voy THIS IS NOT THE ANSWER. THIS IS JUST THE INITIAL VELOCITY IN THE Y DIRECTION. Using trigonometry, Tan 60 = Voy/Vox. Tan 60 = 6.32/Vox. Vox*Tan 60 = Vox Vox = 10.95 m/s. Now, using Vox = 10.95 and Voy = 6.32, we can use pythagorean theorem to find the total Vo. A^2 +B^2 = C^2 10.95^2 + 6.32^2 = C^2 Solving for C = 12.64 m/s This is the velocity required to hit the surface. You can also calculate a bunch of other stuff now using the other kinematic equations. V = 12.64 m/s</span>
5 0
4 years ago
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A ball is thrown upward with an initial vertical velocity of v0 to a maximum height of hmax and falls back toward earth. on the
Vlad1618 [11]

Answer: v_f=g\frac{t}{2}

The ball was thrown at the speed of v_o.

Maximum height achieved is h_{max}

Time of flight is t.

Now, the time the ball takes to achieve maximum height = the time taken by ball to fall back = \frac{t}{2}

let us just consider the second half of the flight. At h_{max}, the velocity would be zero. let us consider as the initial velocity for the second half of the flight i.e. v_i=0

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\Rightarrow v_f=0+g\frac {t}{2}

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