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jonny [76]
2 years ago
8

Plsss help me i need the answers

Physics
2 answers:
sergey [27]2 years ago
8 0
Answer: 400N

Step-by-Step Explanation:

We know, F = ma
m = 200kg
a = 2 m/s^2

Therefore,
= m * a
= 200 * 2
= 400 N

If this Answer helped, please mark it as Brainliest. Thank you!
Vikentia [17]2 years ago
7 0

You find the answer by solving the problem.


You can solve the problem by using the equation that tells how force, mass, and acceleration are connected.


The equation is in the "Hint".


F = m • a


Force = mass • acceleration


mass = 2000 kg


acceleration = 2 m/s^2


Force = (2000 kg) • (2 m/s^2)


Force = 4,000 Newtons



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Monochromatic light with a wavelength of 600 nanometers (one nanometer is 10-9 meters) is incident upon a double slit arrangemen
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2 years ago
A satellite is spinning at 6.0 rev/s. The satellite consists of a main body in the shape of a sphere of radius 2.0 m and mass 10
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Answer:

605447.7066 kgm²/s

Explanation:

m_1 = Mass of sphere = 10000 kg

m_2 = Mass of rod = 10 kg

r = Radius of sphere = 2 m

l = Length of antenna = 3 m

Angular speed

\omega=6\times 2\pi\\\Rightarrow \omega=37.69911\ rad/s

Angular momentum is given by

L=I\omega

Moment of inertia of the satellite is

I_s=\frac{2}{5}m_1r^2

Moment of antenna of the satellite is

I_a=\frac{1}{3}m_2l^2

The angular momentum of the system is

L=I_s\omega+I_a\omega\\\Rightarrow L=\left(\frac{2}{5}m_1r^2+2\times \frac{1}{3}m_2l^2\right)\omega\\\Rightarrow L=\left(\frac{2}{5}10000\times 2^2+2\times \frac{1}{3}\times 10\times 3^2\right)\times 37.69911\\\Rightarrow L=605447.7066\ kgm^2/s

The angular momentum of the satellite is 605447.7066 kgm²/s

5 0
3 years ago
What is newton's second law of motion?
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A spherical balloon is inflating with helium at a rate of 72 ft2/min . How fast is the​ balloon's radius increasing at the insta
Yanka [14]

The volume of the balloon is given by:

V = 4πr³/3

V = volume, r = radius

Differentiate both sides with respect to time t:

dV/dt = 4πr²(dr/dt)

Isolate dr/dt:

dr/dt = (dV/dt)/(4πr²)

Given values:

dV/dt = 72ft³/min

r = 3ft

Plug in and solve for dr/dt:

dr/dt = 72/(4π(3)²)

dr/dt = 0.64ft/min

The radius is increasing at a rate of 0.64ft/min

The surface area of the balloon is given by:

A = 4πr²

A = surface area, r = radius

Differentiate both sides with respect to time t:

dA/dt = 8πr(dr/dt)

Given values:

r = 3ft

dr/dt = 0.64ft/min

Plug in and solve for dA/dt:

dA/dt = 8π(3)(0.64)

dA/dt = 48.25ft²/min

The surface area is changing at a rate of 48.25ft²/min

7 0
3 years ago
Find the charge on the capacitor in an LRC-series circuit when L = 1 2 h, R = 10 Ω, C = 0.01 f, E(t) = 50 V, q(0) = 1 C, and i(0
alex41 [277]

Answer:

Explanation:

Given that,

In an LRC circuit

L = 1/2h

R = 10 Ω,

C = 0.01 f

E(t) = 50 V,

q(0) = 1 C, and

i(0) = 0 A.

q(t) = C

We can to fine the charge after a long time, let say t→∞

The Kirchoff second law for the system is

L•dq²/dt + R•dq/dt + q/C  = E(t)

Divide through by L

dq²/dt + R/L •dq/dt + q/LC = E(t)/L

Now inserting the values of R, L, C and E

dq²/dt+10/½ •dq/dt +q/½×0.01=50/½

dq²/dt + 20•dq/dt + 200q  =  100

Let solve the differential equation

First : homogenous solution

Using D operator

D² + 20D +200 = 0

Solving the quadratic equation using formula method

D = (-b±√b²-4ac)/2a

D = (-20±√20²-4×1×200) /2

D = (-20±√400-800)/2

D = (-20±20•i)/2

D = -10±10•i

So we have a complex solution

Then, the complementary solution is

q(t) = e(-10t)[ Acos10t + BSin10t]

A and B are constant

Let find the particular solution using the method of undetermine coefficient

Let assume particular solution of

q(t) = C, I.e q(t) Is a constant

So, inserting this into the equation below

dq²/dt + 20•dq/dt + 200q  =  100

200q = 100

q = 100/200

q = ½

Then, the particular solution is ½

So, the total solution is the sum of particular solution and complementary solution

q = e(-10t)[ Acos10t + BSin10t] + ½

Using the initial conditions

q(0) = 1

1 = e(0) [ACos0 + BSin0] +½

1 = A+½

A = ½

Also i(0) = 0

I(t) = q'(t)

Then,

q'(t) = -10•e(-10t)[ Acos10t + BSin10t] + e(-10t)[ -10Asin10t + 10BCos10t]

0 = -10e(0) [ ACos0 + BSin0] + e(0)[-10ASin0 +10BCos0]

0 = -10(A) + 10B

A=B=½

So the general equation becomes

q(t) = e(-10t)[ ½cos10t + ½Sin10t] + ½

So, as t→∞, the aspect of e(-10t) become zero

So the charge stabilizes at q = ½C after a long time

q = ½C as t→∞

6 0
3 years ago
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