Profit and Loss Questions and Answers – Page 5

The complete calculation confirms 5.84% Loss as the correct option. Apply the profit or loss multiplier to cost price: SP = CP(1 ± rate/100). For this question, identify every monetary base before applying a percentage. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (22/10)^2 = 4.84%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 6.84% Loss, 4.84% Loss, 3.84% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.

After comparing cost and selling values, the result is 8.25% Loss. Apply the profit or loss multiplier to cost price: SP = CP(1 ± rate/100). For this question, identify every monetary base before applying a percentage. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (25/10)^2 = 6.25%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 6.25% Loss, 5.25% Loss, 7.25% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.

Apply the profit or loss multiplier to cost price: SP = CP(1 ± rate/100). For this question, identify every monetary base before applying a percentage. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (25/10)^2 = 6.25%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 7.25% Loss, 8.25% Loss, 6.25% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.

The verified answer is 1.0% Loss, option D. Calculate total cost price and total selling price for all articles before deciding the net profit or loss. For this question, identify every monetary base before applying a percentage. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (10/10)^2 = 1.0%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 0% Loss, 2.0% Loss, 3.0% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.

The complete calculation confirms 3.24% Loss as the correct option. Apply the profit or loss multiplier to cost price: SP = CP(1 ± rate/100). For this question, identify every monetary base before applying a percentage. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (18/10)^2 = 3.24%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 5.24% Loss, 4.24% Loss, 2.24% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.

After comparing cost and selling values, the result is 10.0% Loss. Calculate total cost price and total selling price for all articles before deciding the net profit or loss. For this question, identify every monetary base before applying a percentage. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (30/10)^2 = 9.0%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 9.0% Loss, 8.0% Loss, 11.0% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.

Correct percentage analysis gives 9.0% Loss, corresponding to option C. Apply the profit or loss multiplier to cost price: SP = CP(1 ± rate/100). For this question, identify every monetary base before applying a percentage. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (30/10)^2 = 9.0%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 10.0% Loss, 11.0% Loss, 8.0% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.

The verified answer is 2.0% Loss, option C. Apply the profit or loss multiplier to cost price: SP = CP(1 ± rate/100). For this question, identify every monetary base before applying a percentage. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (10/10)^2 = 1.0%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 0% Loss, 1.0% Loss, 3.0% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.

The complete calculation confirms 1.25% Loss as the correct option. Calculate total cost price and total selling price for all articles before deciding the net profit or loss. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (15/10)^2 = 2.25%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 3.25% Loss, 4.25% Loss, 2.25% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.

After comparing cost and selling values, the result is 4.0% Loss. Apply the profit or loss multiplier to cost price: SP = CP(1 ± rate/100). For this question, identify every monetary base before applying a percentage. The question-specific working supplied in the record is: When gain% and loss% are equal and SP is same, Net Loss% = (x/10)^2. Net Loss = (20/10)^2 = 4.0%.. Profit and loss questions become unreliable when a percentage is applied to the wrong base. Profit or loss percent uses cost price, while discount percent uses marked price. If several changes occur, convert each change into a multiplier and apply them in order. The distractors 3.0% Loss, 5.0% Loss, 6.0% Loss can result from interchanging cost price and selling price, treating discount as loss, adding successive rates, ignoring quantity, or rounding before the final step. A dependable check is to assume cost price 100 whenever only percentages are involved, reconstruct the selling value, and compare the resulting ratio with the selected option. Also verify direction: profit requires selling price above cost price, whereas loss requires it below cost price. In marked-price problems, a discount can coexist with profit because marked price and cost price are different bases. This method preserves the numerical relationships in the stem and develops formula selection, percentage-base recognition and option elimination for SSC, Railway, Banking and other competitive aptitude examinations.