420 man had food provision for 35 days .After 10 days 70 man died due to epidemics.How long will the remaining food last.
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Answered by
20
Hi,
This is related to inverse proportion,
If two quantities are so related that an
increase in one causes a corresponding
decrease in the other ( or vice versa ) then
they are said to be in an inverse variation.
If two quantities x and y change such that
x × y = k ( constant )
According to the problem given,
420 men had food provision for 35 days.
After 10 days ,
Remaining food finishes 420 men for 25 days.
Number of men after 70 men died due to
epidemic = 420 - 70 = 350
__________________________
Men( x ) | days ( y )
__________________________
x1 = 420 | y1 = 25
__________________________
x2 = 350 | y2 = ?
__________________________
x2 × y2 = x1 × y1
350 × y2 = 420 × 25
y2 = ( 420 × 25 ) / 350
y2 = 30
Therefore
Remaining food last in 30 days.
I hope this helps you.
:)
This is related to inverse proportion,
If two quantities are so related that an
increase in one causes a corresponding
decrease in the other ( or vice versa ) then
they are said to be in an inverse variation.
If two quantities x and y change such that
x × y = k ( constant )
According to the problem given,
420 men had food provision for 35 days.
After 10 days ,
Remaining food finishes 420 men for 25 days.
Number of men after 70 men died due to
epidemic = 420 - 70 = 350
__________________________
Men( x ) | days ( y )
__________________________
x1 = 420 | y1 = 25
__________________________
x2 = 350 | y2 = ?
__________________________
x2 × y2 = x1 × y1
350 × y2 = 420 × 25
y2 = ( 420 × 25 ) / 350
y2 = 30
Therefore
Remaining food last in 30 days.
I hope this helps you.
:)
Answered by
3
Answer:
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Step-by-step explanation:
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