The distance covered by the stuntman in 1.6 meters after he jumps form the roof of a building is 12.544 meters.
Acceleration is the rate of change of the velocity of an object with respect to the time taken to travel. Acceleration is a vector quantity. The orientation of an object's acceleration can be given by the orientation of the net force which is acting on that object.
The stuntman fallen after 1.6 meters after he jumps from the roof, the distance covered by the stuntman is:
s = ut + 1/2 at²
s = distance or displacement,
u = initial velocity,
t = time taken,
a = acceleration of the object
s = 0 × 1.6 + 1/2 × 9.8 × (1.6)²
s = 0 + 4.9 × 2.56
s = 12.544m
Therefore, the distance covered by the stuntman is 12.544 meters.
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Planck's constant (h) = 6.63 × 10⁻³⁴ Js
Frequency (f) = c ÷ λ
c = speed light in vacuum = 3.00 × 10⁸ms⁻¹
Ekmax = hf - Φ
Wavelength must be in metres, so it'll be 590×10⁻⁹
I've worked this out and gotten two different answers so I thought I'd check to see which one is right.
Answer:
120
Explanation:
KE = (mv^2)/2
= ((0.15)(40)^2)/2
= ((0.15)(1600))/2
= 240/2
False
Answer:
This expression is True
Since the Ohm's Law "states that the current )I) through a material between two points is proportional to the voltage across the two points." and i defined by this formula:
Where V represent the voltage and it's a value related to the emf and the potential
I represent the current
R represent the resistance.
And for this case we have an expression for this case relating the emf , potential, current and resistance
Explanation:
This expression is True
Since the Ohm's Law "states that the current )I) through a material between two points is proportional to the voltage across the two points." and i defined by this formula:
Where V represent the voltage and it's a value related to the emf and the potential
I represent the current
R represent the resistance.
And for this case we have an expression for this case relating the emf , potential, current and resistance
2. What can you say about the total momentum before and after the collision?
3. What do you think would happen to the velocity of each ball after the collision if the masses and initial velocities of each ball were the same?
4. The mass of ball A is 10 kilograms and the mass of ball B is 5 kilograms. If the initial velocity is set to 3 meters per second for each ball, what is the final velocity of ball B if the final velocity of ball A is 2 meters per second? Use the elastic collision equation to find the final velocity of ball B. Assume ball A initially moves from right to left and ball B moves in the opposite direction. Identify each mass, velocity, and unknown. Show your work, including units, and indicate the direction of ball B in your answer.
5. If the mass of each ball were the same, but the velocity of ball A were twice as much as ball B, what do you think would happen to the final velocity of each ball after the collision? To answer this question, create a hypothesis in the form of an if-then statement. The “if” is the independent variable, or the thing that is being changed. The “then” is the dependent variable, or what you will measure as the outcome.
(Please show your work if you can)