Math, asked by vanibattu, 11 months ago

hey mates
please answer this question
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Answers

Answered by Anonymous
36

AnswEr :

From the Question,

  • m₁ = 10 Kg
  • m₂ = 4 Kg
  • m₃ = 2 Kg

Total mass of the system would be : 10 + 4 + 2 = 16 Kg

Here,

F₁ & sine of F₂ are acting downwards and F₃ is acting upwards.

Thus, Net Force and Acceleration are pointing downwards.

Now,

  • F₁ = m₁g = 10g N

  • F₂ = F₂sin(30) = 4g × 1/2 = 2g N

  • F₃ = m₃g = 2g N

Therefore,

Net Force = F₁ + F₂ - F₃

\longrightarrow Net Force = 10g N

\longrightarrow Ma = 10g

\longrightarrow 16a = 10 g

\longrightarrow a = 5g/8

Acceleration of the system is 5g/8.

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Answered by EliteSoul
35

Given :

  1. \sf m_1 = 10 kg
  2. \sf m_2 = 4 kg
  3. \sf m_3 = 2 kg

To find :

  • AcceIeration of system

SoIution :

At first we need to find force on seperate bIocks i.e. \sf m_1, \ \sf m_2, \ \sf m_3 :

AppIying 2nd Iaw of Newton :

\longmapsto\sf Force = Mass \times AcceIeration

\longmapsto\sf F_1 = mg = 10 \times g = 10g \ N

\longmapsto\sf F_2 = mg\sin\theta \\  \longmapsto\sf F_2 = 4 \times \ g \times \sin 30 \degree  \\ \longmapsto\sf F_2 = 4 \times \ g \times (1/2) \\ \longmapsto\sf F_2 = 2g \ N

\longmapsto\sf F_3 = mg = 2 \times g = 2g \ N

Now net force = \sf F_1 + F_2 - F_3

Again net force, \sf F_{net} = (\sf m_1 + m_2 + m_3) \times a

⇒ 10g + 2g - 2g = (10 + 4 + 2) × a

⇒ 10g = 16a

⇒ a = 10g/16

⇒ a = 5g/8 m/s²

∴ Correct option : 3)5g/8 m/s²

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