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The MCQ: *If θ is angular displacement, Ω angular velocity and α is angular acceleration, then by appropriate kinematic equation, Ωt-1/2αt ^{2}=* PDF, "Relationship with Constant Angular Acceleration" App Download (Free) with θ, θ-θ

**MCQ**: If θ is angular displacement, Ω angular velocity and α is angular acceleration, then by appropriate kinematic equation, Ωt-1/2αt^{2}=

A) θ

B) θ-θ_{o}

C) θ+θ_{o}

D) θ_{o}

b

**MCQ**: If x is the displacement, v is the velocity and a is acceleration at time t, then v^{2}=

A) v_{o}^{2}+ax

B) v_{o}^{2}+2ax

C) v_{o}^{2}+2a(x-x_{o})

D) v_{o}^{3`}+2a(x-x_{o})

c

**MCQ**: If θ is angular displacement, Ω_{o} is angular velocity at time t=0 and α is angular acceleration, then by appropriate kinematic equation, θ-θ_{o}=

A) Ω_{o}t+αt

B) Ω_{o}t+1/2αt

C) Ω_{o}t+1/2αt^{2}

D) Ω_{o}+1/2αt^{2}

c

**MCQ**: If θ is angular displacement, Ω_{o} is angular velocity at time t=0 and α is angular acceleration, then by appropriate kinematic equation, Ω^{2}=

A) Ω_{o}^{2}+2α(θ-θ_{o})

B) Ω_{o}+2α(θ-θ_{o})

C) Ω_{o}+1/2α(θ-θ_{o})

D) Ω_{o}+α(θ-θ_{o})

a

**MCQ**: Angular acceleration is denoted by

A) v

B) a

C) α

D) Ω

c

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