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If price of 12 apples and 8 bananas is 128 Rs, and price of 11 apples and 17 bananas is 156 Rs. Find the price of 2 apples and 3 bananas.
  • a)
    20 Rs
  • b)
    24 Rs
  • c)
    28 Rs
  • d)
    18 Rs
Correct answer is option 'C'. Can you explain this answer?
Verified Answer
If price of 12 apples and 8 bananas is 128 Rs, and price of 11 apples ...
12A + 8B = 128…………. (1)
11A + 17B= 156…………… (2)
Multiplying equation (1) with 11 and equation (2) with 12 and then solving we get,
A = 8, and B = 4
Price of 2 apples and 3 bananas –
2A + 3B = 28 Rs
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Most Upvoted Answer
If price of 12 apples and 8 bananas is 128 Rs, and price of 11 apples ...
Let's assume the price of an apple is A Rs and the price of a banana is B Rs.

Given that the price of 12 apples and 8 bananas is 128 Rs, we can write the equation as:
12A + 8B = 128

Similarly, the price of 11 apples and 17 bananas is 156 Rs, so we can write the second equation as:
11A + 17B = 156

Now, we need to solve these two equations to find the values of A and B.

Solving the equations:
To eliminate one variable, we can multiply the first equation by 11 and the second equation by 12:
(12A + 8B) * 11 = 128 * 11
(11A + 17B) * 12 = 156 * 12

Expanding and simplifying:
132A + 88B = 1408
132A + 204B = 1872

Now, subtracting the first equation from the second equation:
(132A + 204B) - (132A + 88B) = 1872 - 1408
116B = 464
B = 464 / 116
B = 4

Substituting the value of B back into the first equation:
12A + 8 * 4 = 128
12A + 32 = 128
12A = 128 - 32
12A = 96
A = 96 / 12
A = 8

So, the price of an apple is 8 Rs and the price of a banana is 4 Rs.

Now, we need to find the price of 2 apples and 3 bananas:
2 * 8 + 3 * 4 = 16 + 12 = 28

Therefore, the price of 2 apples and 3 bananas is 28 Rs, which corresponds to option C.
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If price of 12 apples and 8 bananas is 128 Rs, and price of 11 apples and 17 bananas is 156 Rs. Find the price of 2 apples and 3 bananas.a)20 Rsb)24 Rsc)28 Rsd)18 RsCorrect answer is option 'C'. Can you explain this answer?
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