Math, asked by amaldev281, 8 months ago

a container 50 meters long passes a platform 100 meters long in 10 seconds. The speed of the container in km/hr is

options : 36, 48, 54, 25​

Answers

Answered by Anonymous
50

Option 3 : 54km/hr

Given :

  • a container 50 meters long passes a platform 100 meters long in 10 seconds

To find :

  • The speed of the container in km/hr

Solution :

 \sf{distance \: travel \: by \: container \: to \: cross \: platorm} \\  \\  \implies \sf{length \: of \: container + length \: of \: platform} \\  \\ \implies\sf{ 50 + 100} \\ \\\implies \sf{150 \: m/sec} \\  \\  \sf{speed =  \dfrac{150}{10}} \\  \\   \implies\sf{15} \\  \\  \implies \sf{15 \times  \frac{18}{5} \:  km/hr} \\  \\ \implies\sf{3 \times 18 \: km/hr} \\ \\ \implies\large{\boxed{\red{\sf{54 \: km/hr}}}}

The speed of container is 54 km/hr

Some other Formulas :

  • Speed = d/t

  • F = m. a

  • a (bar) = v - v_0/t = Δv/Δt

  • w = F x d

  • P = W/Δt

  • V = 1R

  • PE = mgh

  • p = mv

amitkumar44481: Perfect :-)
Anonymous: cool
Answered by ZAYNN
93

Answer:

  • If there is any Vertical Length or Distance, then we Add all Lengths to become Distance.

\underline{\bigstar\:\textsf{According to the given Question :}}

:\implies\sf Distance=Speed \times Time\\\\\\:\implies\sf (50 + 100) \:m = Speed \times 10 \:s\\\\\\:\implies\sf 150 \:m = Speed \times 10 \:s\\\\\\:\implies\sf \dfrac{150 \:m}{10 \:s} = Speed\\\\\\:\implies\sf Speed = 15 \:m/s\\\\\\:\implies\sf Speed = 15 \times \dfrac{18}{5}\:km/hr\\\\\\:\implies\sf Speed = 3 \times 18\:km/hr\\\\\\:\implies\underline{\boxed{\sf Speed = 54\:km/hr}}

\therefore\:\underline{\textsf{Speed of the container is C) \textbf{54 km/hr}}}.

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