Harry can complete \(\dfrac{1}{4}\) of a work in 5 days & Joe can complete \(\dfrac{1}{5}\) of the same work in 6 dyas. How long would both of them take to complete the work, if they work together ?
try this way of thinking: H can run 1/4 per 5 days so \[\frac{ 1 }{ 4 } \div5\]= how long he can run per day
do you think this inspire you sth? if not we'll keep discuss step by step
sorry but I'm nt getting it :(
@ranxu6j3
that's ok so Harry's speed would be 1/20 per day and Joe 1/30 per day (1/5 div 6)
can you agree with this?
yup !
great in this way, you can assume the whole work =1 then when they work together the speed becomes 1/20 +1/30 =1/12 per day so they can finish 1/12 of the work per day then can you think of it?
But in how many days will they complete their work together ?
they can finish 1/12 of the work per day so, 1 div 1/12= 12 days
\[1 \div \dfrac{1}{12}=12\] ohh! i gt it thanx :)
OH THAT'S GREAT
Just a little slip from mind :P
can you agree with this way of thinking? it doesn't matter, people always slip from mind
yes
good ^^
:)
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