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abruzzese [7]
3 years ago
15

1. A block with mass 20 kg is

Physics
1 answer:
kirza4 [7]3 years ago
6 0

Answer: 0.435 m

Explanation:

Given

mass m=20 kg

initial speed u=2 m/s

coefficient of kinetic friction \mu_k=0.3

deceleration which opposes the motion is given by

\Rightarrow a=g\sin \theta+\mu_kg\cos \theta\\\Rightarrow a=g(\sin \theta +\mu_k\cos \theta)

\Rightarrow a=9.8(\sin 10^{\circ}+0.3\times \cos 10^{\circ})\\\Rightarrow a=4.59\ m/s^2

using v^2-u^2=2as

\Rightarrow s=\dfrac{2^2}{2\times 4.59}=0.435\ m

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Albert's laboratory is filled with a constant uniform magnetic field pointing straight up. Albert throws some charges into this
guajiro [1.7K]

Answer:

\vec{F}=qB(v_y \hat{i} - v_x\hat{j})

Explanation:

The force excerted by a magnetic field on a charged particle is given by the Lorentz force:

\vec{F} = q \vec{v} \times \vec{B}

Lets consider the z-direction of our coordinate system the same direction of the magnetic field, that is:

\vec{B} = B \hat{k}

Let us consider that the velocity of a given particle is:

\vec{v} = v_x\hat{i} + v_y \hat{j} + v_z \hat{k}

Therefore, since k×k = 0

\vec{v} \times \vec{B} = (v_x\hat{i} + v_y \hat{j} + v_z \hat{k}) \times B\hat{k}\\\vec{v} \times \vec{B}  =  (Bv_x \hat{i} \times\hat{k}) + (Bv_y \hat{j}\times\hat{k})

And since  i, j , k are a rigth hand system:

i × j = k

j × k = i

k × i = j  --> i × k= -j

\vec{v} \times \vec{B}  = Bv_x (-\hat{j}) + Bv_y \hat{i} =  Bv_y \hat{i} - Bv_x\hat{j}

Threfore, if the particle has charge q and velocity v = (vx,vy,vz), the magnetic force it will feel will be

\vec{F}=qB(v_y \hat{i} - v_x\hat{j})

4 0
3 years ago
Please ans both urgent ​
Tpy6a [65]

Answer:

d I guess not sure

b if down I guess

Explanation:

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Answer:

I will answer in English.

Here we will use the relation

Velocity*time = distance

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time = 2s

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time = 3.5s

Distance = 2m/s*3.5s = 7m

c) velocity = 10m/s

time = 0.5s

Distance = 10m/s*0.5s = 5m

d) velocity = 4m/s

time = 2.5s

Distance = 4m/s*2.5s = 9m

e) velocity = 1.5m/s

time = 5s

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Answer:

D) Cornell method

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CORRECT ON E2020

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