A man purchased 40 fruits; apples and oranges for Rs 17/-. Had he purchased as many oranges as apples and as many apples as oranges, he would have paid Rs 15/- Find the cost of one pair of an apple and an orrange?
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Let no of apples = m nd
Let no of oranges = n
Nd let cost ofan apple = a nd cost of an orange = o
Now m+n= 40 ---- 1
Also a*m + o*n = 17 ----- 2
And a*n + o*m = 15 --- 3
Adding 2 nd 3 v get
… a(m+n) + o (m+n)= 32
… (a+o)*(m+n)= 32
.. frm 1.. a+o = 80 paise
Let no of oranges = n
Nd let cost ofan apple = a nd cost of an orange = o
Now m+n= 40 ---- 1
Also a*m + o*n = 17 ----- 2
And a*n + o*m = 15 --- 3
Adding 2 nd 3 v get
… a(m+n) + o (m+n)= 32
… (a+o)*(m+n)= 32
.. frm 1.. a+o = 80 paise
Answered by
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Let no of apples = m
and,
Let no of oranges = n
And let cost of an apple = and cost of an orange = o
Now m + n= 40 ............(1)
Also a × m + o × n = 17 ........(2)
And a × n + o × m = 15 .......(3)
Adding 2 and 3 we get ;
a(m + n) + o (m + n)= 32
(a+o) × (m+n)= 32
From (1) ....
a + o = 80 paise.
#thankyou!!
and,
Let no of oranges = n
And let cost of an apple = and cost of an orange = o
Now m + n= 40 ............(1)
Also a × m + o × n = 17 ........(2)
And a × n + o × m = 15 .......(3)
Adding 2 and 3 we get ;
a(m + n) + o (m + n)= 32
(a+o) × (m+n)= 32
From (1) ....
a + o = 80 paise.
#thankyou!!
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