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A man spend Rs. 810 in buying trouser at Rs. 70 each and shirt at Rs. 30 each. What will be the ratio of trouser and shirt when the maximum number of trouser is purchased ?
1:3
2:1
3:2
2:3
Let us assume S as number of shirts and T as number of trousers Given that each trouser cost = Rs.70 and that of shirt = Rs.30 Therefore, 70 T + 30 S = 810 => 7T + 3S = 81......(1) T = ( 81 - 3S )/7
We need to find the least value of S which will make (81 - 3S) divisible by 7 to get maximum value of T Simplifying by taking 3 as common factor i.e, 3(27-S) / 7 In the above equation least value of S as 6 so that 27- 3S becomes divisible by 7
T = (81-3xS)/7 = (81-3x6)/7 = 63/7 = 9
For S, put T in eq(1), we get S = 81-7(9)/3 = 81-63 / 3 = 18/3 = 6. The ratio of T:S = 9:6 = 3:2.
Hence, option 3 is the correct answer.
By: Amit Kumar ProfileResourcesReport error
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