100 rupee k .25,2,5 k 100 sikko me baatnaa h jisskaa yog 100rupee ho?
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let no. of Rs. 0.25 coins = x
let no. of Rs. 2.00 coins = y
let no. of Rs. 5.00 coins = z
Total no. of coins = 100
or x+y+z = 100
or z = (100-x-y)
Sum of money = 100
or 0.25x+2y+5z = 100
or 0.25x + 2y + 5(100-x-y) = 100
or 0.25x-5x + 2y-5y + 500 = 100
or 4.75x + 3y = 400
Another condition is that x, y and z are positive integers. So either do in trial and error method or simply plot the line 4.75x + 3y = 400. The point point having integral value will be the solution.
So from the graph, integral value of y(no. of 2 rupee coins) are 51,32 and 13. You can see that the the value 13 satisfies the other conditions.
So y = 13
x = (400-3y)/4.75 = 76
z = 100-x-y = 100-13-76 = 11
let no. of Rs. 2.00 coins = y
let no. of Rs. 5.00 coins = z
Total no. of coins = 100
or x+y+z = 100
or z = (100-x-y)
Sum of money = 100
or 0.25x+2y+5z = 100
or 0.25x + 2y + 5(100-x-y) = 100
or 0.25x-5x + 2y-5y + 500 = 100
or 4.75x + 3y = 400
Another condition is that x, y and z are positive integers. So either do in trial and error method or simply plot the line 4.75x + 3y = 400. The point point having integral value will be the solution.
So from the graph, integral value of y(no. of 2 rupee coins) are 51,32 and 13. You can see that the the value 13 satisfies the other conditions.
So y = 13
x = (400-3y)/4.75 = 76
z = 100-x-y = 100-13-76 = 11
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Anonymous:
I finally found a method to solve this type of questions. Thank you Herrry. If you had not asked the question, i wouldn't have solved.
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