Math, asked by akashsinha085, 9 months ago

9. A multistoreyed building has 25 floors above ground level each of height 5m. It has also three
floors in the basement each of height 5m. A lift in building moves at a rate of 1m/s. If a man
starts from the 50m above the ground, how long will it take to him to reach the 2nd floor of the
basement?

Answers

Answered by nitashachadha84
5

Answer:

20 minutes

Step-by-step explanation:

☆ Total distance from 3rd floor basement to 25th floor

=140 metres

starting point: 50 metres above ground (+50) = 10th floor

ending point: second floor of basement (-2)

Distance between starting point and ending point= 50 metres(above ground) + 10 metres(below ground basement)

= 60 metres

speed of elevator = 1 metre per second

  • 60 metres in floors= 60* 5 = 300 metres

Time taken to reach 5 metres or one floor

= 5 seconds

to reach 300 metres

= 300 seconds or 5 minutes

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Answered by Anonymous
2

\red{\underline{\underline{Answer:}}}

\sf{The \ lift \ will \ take \ 1 \ minute \ to}

\sf{reach \ 2^{nd} \ floor \ in \ the \ basement.}

\sf\orange{Given:}

\sf{\implies{A \ multistorey \ building \ has \ 25 \ floors}}

\sf{above \ the \ ground \ level \ and \ and \ three}

\sf{floors \ in \ the \ basement.}

\sf{\implies{Height \ of \ each \ floor=5 \ m}}

\sf{\implies{Speed \ of \ lift=1 \ m \ s^{-1}}}

\sf\pink{To \ find:}

\sf{The \ time \ taken \ by \ lift \ to \ reach}

\sf{2^{nd} \ floor \ in \ basement \ from \ 50 \ m}

\sf{above \ ground \ level.}

\sf\green{\underline{\underline{Solution:}}}

\sf{Each \ floor \ of \ basement=5 \ m}

\sf{\therefore{Distance \ till \ 2^{nd} \ floor=10 \ m}}

\sf{Total \ distance=50+10}

\sf{\therefore{Total \ Distance=60 \ m}}

\sf{Speed \ of \ lift=1 \ m \ s^{-1}}

\boxed{\sf{Time=\frac{Distance}{Speed}}}

\sf{\therefore{Time \ taken \ by \ lift \ to \ reach}}

\sf{2^{nd} \ floor \ in \ basement=\frac{60}{1}}

\sf{=60 \ seconds}

\sf{=1 \ minute}

\sf\purple{\tt{\therefore{The \ lift \ will \ take \ 1 \ minute \ to}}}

\sf\purple{\tt{reach \ 2^{nd} \ floor \ in \ the \ basement.}}

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