A large, massive object collides with a stationary, smaller object on an ice rink. If the large object transfers all of its momentum to the smaller object, which statement below describes the velocity of the smaller object after the collision? A. It will move faster than the large object was moving initially.


B. It won't move.


C. It will move at the same speed that the large object was moving initially.


D. It will move slower than the large object was moving initially.

Answers

Answer 1
Answer:

Answer:

a ut will move faster than the large object was moving initially

Answer 2
Answer:

Answer: It will move faster than the large object was moving initially.

Explanation:


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A 2100 g block is pushed by an external force against a spring (with a 22 N/cm spring constant) until the spring is compressed by 11 cm from its uncompressed length. The compressed spring and block rests at the bottom of an incline of 28◦ with the spring lying along the surface of the ramp.After all the external forces are removed (so the compressed spring releases the mass) how far D along the plane will the block move before coming to a stop? Answer in units of m.

Answers

Answer:

6.5e-4 m

Explanation:

We need to solve this question using law of conservation of energy

Energy at the bottom of the incline= energy at the point where the block will stop

Therefore, Energy at the bottom of the incline consists of the potential energy stored in spring and gravitational potential energy=(1)/(2) kx^(2) +PE1

Energy at the point where the block will stop consists of only gravitational potential energy=PE2

Hence from Energy at the bottom of the incline= energy at the point where the block will stop

(1)/(2) kx^(2) +PE1=PE2

PE2-PE1=(1)/(2) kx^(2)

Also PE2-PE2=mgh

where m is the mass of block

g is acceleration due to gravity=9.8 m/s

h is the difference in height between two positions

mgh=(1)/(2) kx^(2)

Given m=2100kg

k=22N/cm=2200N/m

x=11cm=0.11 m

2100*9.8*h=(1)/(2)*2200*0.11^(2)

20580*h=13.31

h=(13.31)/(20580)

⇒h=0.0006467m=6.5e-4

John, who has a mass of 65kg stands at rest on the ice. He catches a 10kg ball that is thrown to him at 5m/s.

Answers

The momentum of John after catching the ball is 50 kg.m/s.

"Your question is not complete, it seems to be missing the following information";

find John's momentum

The given parameters;

  • mass of John, m = 65 kg
  • mass of the ball caught by John, m' = 10 kg
  • initial velocity of John, u = 0
  • initial velocity of the ball, v = 5 m/s

Apply the principles of conservation of linear momentum to determine the momentum of John.

The momentum of John is calculated as follows;

P =  mu + mv

P = (65 x 0)   +  (10 x 5)

P = 0 + 50

P = 50 kg.m/s

Thus, the momentum of John after catching the ball is 50 kg.m/s.

Learn more here:brainly.com/question/24159955

Nitrogen makes up about what percent of a human's body weight?

Answers

Answer:

the answer is 3.3 %

Explanation:

Bailey wants to find out which frozen solid melts the fastest: soda, ice, or orange juice. She pours each of the three liquids into the empty cubes of an ice tray, and then places the ice tray in the freezer overnight. The next day, she pulls the ice tray out and sets each cube on its own plate. She then waits and watches for them to melt. When the last part of the frozen liquid melts, she records the time.

Answers

Answer:

its 45 over 6

Explanation:the answer is in  the question

Answer: Only the melted cube's shape changed.

Explanation:

A firefighting crew uses a water cannon that shoots water at 27.0 m/s at a fixed angle of 50.0 ∘ above the horizontal. The firefighters want to direct the water at a blaze that is 12.0 m above ground level. How far from the building should they position their cannon? There are two possibilities (d1Part A:
d1=_____m
Part B:
d2=______m

Answers

Answer:

Explanation:

In projectile motion , range of projectile is given by the expressions

R = u²sin2θ / g

where u is velocity of projectile.

u = 27 m/s θ = 50

12 = 27² sin 2θ / 9.8

sin 2θ = .16

θ = 9.2 / 2

= 4.6

When we place 90- θ in place of θ , in the formula of range , we get the same value of projectile. hence at 85.4  ° , the range will be same.

Consider a single turn of a coil of wire that has radius 6.00 cm and carries the current I = 1.50 A . Estimate the magnetic flux through this coil as the product of the magnetic field at the center of the coil and the area of the coil. Use this magnetic flux to estimate the self-inductance L of the coil.

Answers

Answer:

a

  \phi = 1.78 *10^(-7) \  Weber

b

 L  = 1.183 *10^(-7) \  H

Explanation:

From the question we are told that

   The radius is  r = 6 \ cm =  (6)/(100) =  0.06 \ m

   The current it carries is  I  = 1.50 \ A

     

The  magnetic flux of the coil is mathematically represented as

       \phi = B  * A

Where  B is the  magnetic field which is mathematically represented as

         B  =  (\mu_o  * I)/(2 *  r)

Where  \mu_o is the magnetic field with a constant value  \mu_o  =  4\pi * 10^(-7) N/A^2

substituting  value

          B  =  (4\pi * 10^(-7)   * 1.50 )/(2 *  0.06)

          B  =  1.571 *10^(-5) \ T

The area A is mathematically evaluated as

       A  = \pi r ^2

substituting values

       A  = 3.142 *  (0.06)^2

       A  = 0.0113 m^2

the magnetic flux is mathematically evaluated as    

        \phi = 1.571 *10^(-5) * 0.0113

         \phi = 1.78 *10^(-7) \  Weber

The self-inductance is evaluated as

       L  =  (\phi )/(I)

substituting values

        L  =  (1.78 *10^(-7) )/(1.50 )

         L  = 1.183 *10^(-7) \  H