Arithmetic Aptitude :: Profit and Loss
Profit and Loss - Important Formulas
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IMPORTANT FACTS
Cost Price:
The price, at which an article is purchased, is called its cost price, abbreviated as C.P.
Selling Price:
The price, at which an article is sold, is called its selling prices, abbreviated as S.P.
Profit or Gain:
If S.P. is greater than C.P., the seller is said to have a profit or gain.
Loss:
If S.P. is less than C.P., the seller is said to have incurred a loss.
IMPORTANT FORMULAE
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Gain = (S.P.) - (C.P.)
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Loss = (C.P.) - (S.P.)
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Loss or gain is always reckoned on C.P.
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Gain Percentage: (Gain %)
Gain %= \( \frac { \text{ Gain *100} } { C.P } \) -
Loss Percentage: (Loss %)
Loss % = \( \frac { \text{ Loss*100} } {C.P} \) -
Selling Price: (S.P.)
SP = \( \frac { \text{ (100+Gain%)} } { 100 } \)x C.P -
Selling Price: (S.P.)
SP = \( \frac { \text{ (100-Loss%)} } { 100 } \) x C.P. -
Cost Price: (C.P.)
C.P. = \( \frac { 1 00} { \text{ (100+Gain%)} } \)x S.P. -
Cost Price: (C.P.)
C.P. = \( \frac { 1 00} { \text{ (100-Loss%)} } \)x S.P. -
If an article is sold at a gain of say 35%, then S.P. = 135% of C.P.
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If an article is sold at a loss of say, 35% then S.P. = 65% of C.P.
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When a person sells two similar items, one at a gain of say x%, and the other at a loss of x%, then the seller always incurs a loss given by:
Loss % = \( \frac { \text{ common loss and gain%} } { 10 } \) 2 = \( \frac { X } { 10} \) 2 . -
If a trader professes to sell his goods at cost price, but uses false weights, then
Gain % = \( \frac { Error } { \text{ (true value )(ErRor)}} \) x 100 %.