Let the Cost Price be represented by CP.
Here,
Marked Price = CP ( 1+ \frac{25}{100})
= CP × \frac{125}{100}
= \frac{5CP}{4}
And,
When discount percentage (d%) = 5%,
SP = MP ( 1 - \frac{d%}{100})
= \frac{5CP}{4} × (1 - \frac{5}{100})
= \frac{5CP}{4} × \frac{95}{100}
= \frac{95CP}{80}
Now,
Profit percentage = \dfrac{SP -CP}{CP} × 100%
= \dfrac{ \frac{95 CP}{80} - CP}{CP} × 100%
= \dfrac{ \frac{95 CP - 80 CP}{80}}{CP} × 100%
= \dfrac{15CP}{80} × \dfrac{1}{CP} × 100%
= \dfrac{15}{80} × 100%
= 18.75%
Hence, the required profit percentage in the given transaction is 18.75%.
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