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kevincan
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kevincan
Better with fractions !
True Sir !
Confession - after establishing the logic - Used calculator here and there !!
Please share your method.
Thank you.
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4% = 1/25

If Cezary’s old salary was c , his new one is 26c/25

As his new salary is a multiple of 100, 26c/25 =100k for some positive integer k

C =2500k/26= 1250k/13

We know that c is an integer , so k must be a multiple of 13. The smallest possible value of c is 2500/2, in which case his new salary would be 1300.
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Consider Cezary's old salary as "x" and Filip's old salary as "y"

Since we know Cezary's new salary > Filip's new salary, its a better idea to start from Filip's salary calculations.

Considering Filip, a 5 % increase can be represented as,

y * (1 + 5/100) = y' , where y' is his new salary

so y = (20/21)* y'.

From this equation for y and also from given data we know that y ' is a multiple of 100 and y is an integer, hence y' must be the LCM of 21 and 100 to be an integer as well as multiple of 100.

LCM ( 21, 100) = 2100

so y' = 2100 and y = 2000

Now, to represent a 4% increase in Cezary's old salary, the new salary " x' "

x * (1 + 4/100) = x'

Therefore, x = (25/26)*x'

From the given question, we know that x' is a multiple of 100 and from the above equation we also know it must be a multiple of 26, so x' must be LCM of 26 and 100 or its multiple,

LCM ( 26,100) = 1300.

But from the question we know x' > y' so we must consider the next multiple of 1300 i.e 1300 * 2 = 2600.

So y' = 2600 and y = 2500

1) So 2600 > 2100 i.e x' > y'
2) 2600 and 2100 are multiples of 100
3) 2500 and 2000 are integers.

Hence, all three given conditions are satisfied as well.

Final answer, sum of the lowest possible values of the weekly salary = 2600 + 2100 = 4700

Answer D
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Amazing first post ! Welcome
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