RS Aggarwal Class-6 Speed Time and Distance ICSE Maths Goyal Brother

RS Aggarwal Class-6 Speed Time and Distance ICSE Maths Goyal Brother Prakashan Solutions Chapter-11. We provide step by step Solutions of Exercise / lesson-11 Speed Time and Distance for ICSE Class-6 RS Aggarwal  Mathematics.

Our Solutions contain all type Questions with Exe-11 to develop skill and confidence. Visit official Website CISCE for detail information about ICSE Board Class-6 Mathematics.

Board	ICSE
Publications	Goyal brothers Prakshan
Subject	Maths
Class	6th
Chapter-11	Speed Time and Distance
Writer	RS Aggrawal
Book Name	Foundation
Topics	Solution of Exe-11
Academic Session	2021-2022

RS Aggarwal Class-6 Speed Time and Distance ICSE Maths Goyal Brother Prakashan Solutions Chapter-11

Page 162-163

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Question 1 :- A bus a distance ……. km/hr ?

Question 2 :- A train ….. km/hr ?

Question 3 :- A man …….. km/hr ?

Question 4 :-A man cycles ….. minutes ?

Question 5 :- A car  … 25 minutes ?

Question 6 :- A cycles …….. in km/hr?

Question 7 :- Sajjal …  …… 1 km 600 m ?

Question 8 :- Convert …….. into m/sc :

Question 9 :- Convert ….. into km/hr :

Question 10 :-A train …… in km/hr ?

Question 11 :-A bus is   ……    min 45 sec ?

Question 12 :- Preeti …. 720 metre ?

Question 13 :-  A car , running …….5 hours?

Question 14 :- A car covers …….. 45 km/hr ?

Exe-11

 

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Speed: The distance travelled by a body or vehicle in a unit time is known as its speed

Relationship between Speed, Distance and Time

Distance = Speed x Time

Each of Speed, Distance and Time can be expressed in different units:

Time: seconds(s), minutes (min), hours (hr)

Distance: (meters (m), kilometers (km), miles, feet

Speed: m/s, km/hr

So if Distance = km and Time = hr, then as Speed = Distance/ Time; the units of Speed will be km/ hr.

Average Speed

Average Speed = (Total distance traveled)/(Total time taken)

$\text{speed}=\frac{\text{distance /}}{\text{time}}$

$\text{distance}=\text{speed}\times \text{time}$

$\text{time}=\frac{\text{distance /}}{\text{speed}}$

$\frac{\text{to Convert kilometres per hour(km/hr) into metres per second(m/s)}}{}$

$\frac{\text{To Convert metres per second(m/s) into kilometres per hour(km/hr)}}{}$