The cost of two mangoes and three oranges together is ₹88, and the cost of four mangoes and seven oranges together is ₹188. Then, the cost of four mangoes and three oranges together, in rupees, is:
Show Hint
For questions involving costs of two items, form simultaneous linear equations and eliminate one variable to obtain the other.
Step 1: Let the cost of one mango be \(m\) and one orange be \(o\).
Then
\[
2m+3o=88
\]
\[
\cdots(1)
\]
and
\[
4m+7o=188
\]
\[
\cdots(2)
\]
Step 2: Eliminate one variable.
Multiply (1) by 2:
\[
4m+6o=176
\]
Subtract from (2):
\[
o=12
\]
Step 3: Find the value of \(m\).
Substitute into (1):
\[
2m+36=88
\]
\[
2m=52
\]
\[
m=26
\]
Step 4: Calculate the required amount.
\[
4m+3o
\]
\[
=4(26)+3(12)
\]
\[
=104+36
\]
\[
=140
\]
Hence,
\[
\boxed{140}
\]