Answer:
a)11,71 m/s
b)12.73 m/s
Explanation:
We apply the conservation principle because there is no friction between the hill and the sled:
Total initial energy (Ei) = Total initial energy (Ef), Equation(1)
We define:
K = Kinetic energy = 
U = Potential energy = 
m = mass (kg)
v = velocity (m/s)
h = height (m)
g = gravity acceleration = 
A) hi=7m, hf=0 ,vi=0 , vf=?







Answer: She reaches the base of the hill with speed of 11.22 m/s
B) hi=7 m, vi=5 m/s, hf=0, vf=?

We divide all terms by m






Answer: She will move with a speed of 12.73 m/s when she reaches the base of the hill
Your answer would be B, Reflected light! hope this helps
Answer:
To solve this problem we will apply the principle of conservation of energy for which we have that the potential energy on a body, is equivalent to the work done on it at the given point. Therefore we will have the following equality
At the same time we know that work is equivalent to the Force applied over a given distance, so,
The potential energy is equivalent to the product between mass, gravity and height. Recall that the product of mass and gravity is equivalent to weight (The same given in the statement)
Equating,
Then,
Replacing,
Therefore the force needed to lift the piano is 600N
Explanation:
HOPE THIS HELPS!!!
Answer:

now his maximum speed is given as

Explanation:
Total time for which Usain Bolt accelerated is given as

now the velocity after uniform acceleration is given as

now remaining time for which he run for the finish line is given as

now the distance moved by him during uniform acceleration is given as


another distance that he moved for uniform speed is given as


now total distance moved by him is 100 m so we have


now his maximum speed is given as

Answer:
Focal length of the lens is 8.2 cm.
Explanation:
It is given that,
Height of object, h = 4 cm
Object distance, u = -30 cm
Height of the image, h' = -1.5 cm (negative because the image is inverted)
We need to find the focal length of the lens. It can be calculated using lens formula as :

Magnification,
Image distance, v = 11.25 cm

f = 8.18 cm
or f = 8.2 cm
So, the focal length of the lens is 8.2 cm. Hence, this is the required solution.