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Q. There ia truck which should reach some place at 11'o clock , if it travels with 30 mph it reaches i hour before, if it travles with 20 mph it reaches 1 hour late. what is the distance it must be travlled and what is the speed it must maintain to rech at exact time?
Read Solution (Total 8)
-
- let S T D are the speed time and distance
S=D/T
according to question,
30=D/(T-1)..........1
and
20=D/(T+1)..........2
dividing equation 1 by 2 we get T=5 hours
now,
for distance put value of T in equ 1
then D=120 m
now,
for exact time s=d/t
=120/5
=24 mph ans.. - 11 years agoHelpfull: Yes(72) No(1)
- just do the simple calculation
find the average speed
i.e.
2*30*20/20+30
=24mph
now find the no.which is divisible by 20.30 &24
and that no.is 120..................
very easy with approach
- 11 years agoHelpfull: Yes(12) No(1)
- let the distance be x m(meter)
s1=30mph
s2=20mph
t1=x/30h
t2=x/20h
time difference=2h(1h before+1h late)
now,
t2-t1=2h
(x/20)-(x/30)=2
on solving x=120m
distance=120 m
for time
distance/speed =time
so
let Yh is the exact time
(120/30)=Y-1
on solving y=5h
so,120/5=24mph is the exact speed to reach in exact time - 11 years agoHelpfull: Yes(3) No(0)
- let T is exact time has to be taken by truck
let X is distance travelled
so
X=30(T-1)
X=20(T+1)
30(T-1)=20(T+1)
T=5
X=30(5-1)
X=120miles
speed=X/T;
=120/5
=24mph - 11 years agoHelpfull: Yes(3) No(0)
- The Answer Should be 120m in 5hrs with the speed of 24m/h
Let t be the xact time the truck takes to cover the distance with speed Smph.
Let D1 be the distance travelled with 30mph in t-1 hr
hence we have D1=S1*t1=30*(t-1)
Let D2 be the distance travelled with speed 20mph in t+1 hr
hence D2=S2*t2=20*(t+1)
Since it sovers the same distance in both the cases ie the total distance
D1=D2=D
Solving D1=D2
We get t=5hr therby D1=D2=120m
and hence S=D/t=120/5=24mph - 11 years agoHelpfull: Yes(1) No(0)
- hey plz send me the infosys papers @.. emmarockstar1@gmail.com
- 11 years agoHelpfull: Yes(0) No(1)
- speed 24kmph, distance 120km
- 11 years agoHelpfull: Yes(0) No(0)
- distance is 120 and speed is 24 mph
- 11 years agoHelpfull: Yes(0) No(0)
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