InterviewSolution
This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
| 101. |
? % of 400 = 606121520 |
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Answer» (3) 15 Let us consider a number x x% of 400 = 60 x/100 × 400 = 604 x = 60 x = 60/4 = 15 |
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| 102. |
(180% of ?) ÷ 2 = 504400480600560 |
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Answer» Let us consider a number x 180% of x ÷ 2 = 504 180/100 × x ÷ 2 = 504 18/10 × x = 504 × 2 x = 504 × 2 × 10/18 x = 560 |
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| 103. |
Convert [6(1/4)] % into a fraction. |
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Answer» [6(1/4)] % To convert a percentage into a fraction, we divide it by 100 and remove the sign %. We have, = (25/4) = (25/4)/100 = (25/4) × (1/100) = (1/4) × (1/4) = 1/16 |
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| 104. |
Convert 120 % into a fraction. |
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Answer» 120 % To convert a percentage into a fraction, we divide it by 100 and remove the sign %. We have, = (120)/100 = (6/5) = [1(1/5)] |
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| 105. |
Convert 0.8 % into a fraction. |
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Answer» 0.8 % To convert a percentage into a fraction, we divide it by 100 and remove the sign %. We have, = (0.8)/100 = (8/1000) = (1/125) |
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| 106. |
Convert 6.25 % into a fraction. |
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Answer» 6.25 % To convert a percentage into a fraction, we divide it by 100 and remove the sign %. We have, = (6.25)/100 = (625/10000) = (25/400) = (1/16) |
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| 107. |
Convert [26(2/3)] % into a fraction. |
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Answer» [26(2/3)] % To convert a percentage into a fraction, we divide it by 100 and remove the sign %. We have, = (80/3) = (80/3)/100 = (80/3) × (1/100) = (4/3) × (1/5) = 4/15 |
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| 108. |
Convert 0.06 % into a fraction. |
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Answer» 0.06 % To convert a percentage into a fraction, we divide it by 100 and remove the sign %. We have, = (0.06)/100 = (6/10000) = (3/5000) |
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| 109. |
In a class, 60% of the total number of students are boys and there are 14 girls. How many students are there in the class? |
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Answer» Let the total number of students = Z Percentage of girls = (100 – 60) % = 40% Now, Number of girls = 40% of Z ⇒ 14 = Z × 40/100 ⇒ Z = 14 × 100/40 ⇒ Z = 14 × 5/2 ⇒ Z = 35 |
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| 110. |
What per cent of 150 is 96? |
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Answer» Percentage = (96 /150 x 100) % = (96 /3 x 2) % [Divided by 50] = (32 x 2) % = 64% |
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| 111. |
What percent of 5kg is 200g? |
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Answer» We need to convert kg into grams by multiplying by 1000 we get, 5kg= 5 × 1000 = 5000g Now, calculating the percentage (200/5000 × 100) % (200/50) % = 4 % |
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| 112. |
Convert 22.75 % into a fraction. |
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Answer» 22.75 % To convert a percentage into a fraction, we divide it by 100 and remove the sign %. We have, = (22.75)/100 = (2275/10000) = (91/400) |
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| 113. |
Which is largest in 6\(\frac{2}{3}\%\),\(\frac{3}{20}\) and 0.14? |
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Answer» \(6\frac{2}{3}\%\) = (20 /3) % = (20 /3 x 1 /100) = 1 /15 = 0.06 ____ (i) \(\frac{3}{20}=0.15\) ____ (ii) 0.14 ____ (iii) From equation (i), (ii) and (iii), 0.15 > 0.14 > 0.06 |
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| 114. |
Which is largest in \(8\frac{1}{3}\%,\frac{4}{5}\) and 0.15? |
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Answer» = (25 /3) % = (25 /3 x 1 /100) = 8.33 /100 = 0.08 _____ (i) \(\frac{4}{5}\) = 0.16____(ii) 0.15 _____ (iii) From equation (i), (ii) and (iii), 0.16 > 0.15 > 0.08 |
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| 115. |
What percent of 150 is 96? |
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Answer» Firstly we calculate the percentage (96/150 × 100) % = (96/3 × 2) % Now we get, (32 × 2) % = 64% |
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| 116. |
Express 43% as a ratio. |
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Answer» 43% Percentage can be expressed as a ratio with its second term 100 and first term equal to the given percentage. We have, = (43/100) = 43: 100 |
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| 117. |
Express each of the following as a fraction: (i) 48% (ii) 220% (iii) 2.5% |
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Answer» (i) 48% means, 48 divided by 100. So, 48% = 48 /100 = 12 /25 (ii) 220% means, 220 divided by 100. So, 220% = 220 /100 = 11 /5 (ii) 2.5% means, 2.5 divided by 100. So, 2.5% = 2.5 /100 = 1 /40 |
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| 118. |
Which is the largest in (6 2/3) %, 3/20 and 0.14? |
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Answer» Here, (6 2/3) % = (20/3) % Now by multiplying by 100 we get, (20/3) × (1/100) = 1/15 = 0.06 ……. (1) Now solving for 3/20 = 0.15 ………. (2) And 0.14 ……….. (3) By comparing (1) (2) (3) we get, 0.15 > 0.14 > 0.06 |
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| 119. |
Express each of the following as a fraction:(i) 48%(ii) 220%(iii) 2.5% |
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Answer» We know the number has to be divided by 100 we get, (i) 48% = 48/100 = 12/25 (ii) 220% = 220/100 = 11/5 (iii) 2.5% = 2.5/100 = 1/40 |
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| 120. |
Express 36% as a ratio. |
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Answer» 36% Percentage can be expressed as a ratio with its second term 100 and first term equal to the given percentage. We have, = (36/100) = 36: 100 |
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| 121. |
Express 7.5% as a ratio. |
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Answer» 7.5% Percentage can be expressed as a ratio with its second term 100 and first term equal to the given percentage. We have, = (7.5/100) = (75/1000) = 3/40 = 3: 40 |
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| 122. |
0.8% when expressed as a decimal, is0.080.00880.8 |
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Answer» (2) 0.008 By solving 0.8% we get, 0.8% = (0.8 /100) = 0.008 |
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| 123. |
Convert the 127% into decimal form. |
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Answer» 127% First convert the given percentage into fraction and then put the fraction into decimal form. = (127/100) = 1.27 |
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| 124. |
Convert 16: 25 ratios into a percentage. |
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Answer» 16: 25 First convert the given ratio into fraction, and then multiply the fraction by 100 and put the percent sign %. = (16/25) = (16/25) × 100 = (16 × 4) = 64 % |
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| 125. |
Convert 3: 5 ratios into a percentage. |
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Answer» 3: 5 First convert the given ratio into fraction, and then multiply the fraction by 100 and put the percent sign %. = (3/5) = (3/5) × 100 = (3 × 20) = 60 % |
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| 126. |
Express 125% as a ratio. |
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Answer» 125% Percentage can be expressed as a ratio with its second term 100 and first term equal to the given percentage. We have, = (125/100) = 5/4 = 5: 4 |
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| 127. |
Convert the 45% into decimal form. |
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Answer» 45% First convert the given percentage into fraction and then put the fraction into decimal form. = (45/100) = 0.45 |
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| 128. |
Convert 37: 100 ratios into a percentage. |
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Answer» 37: 100 First convert the given ratio into fraction, and then multiply the fraction by 100 and put the percent sign %. = (37/100) = (37/100) × 100 = 37 % |
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| 129. |
6:5 when expressed as a percentage, is83 1/3%90%120%6.5% |
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Answer» (3) 120% We convert the ratio into fraction 6:5 = 6/56/5 = (6/5 × 100) % = 120% |
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| 130. |
5% of a number is 9. The number is4590135180 |
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Answer» (4) 180 Let us consider a number x So, 5% of x = 95/100 × x 95x = 900 x = 900/5 = 180 |
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| 131. |
Convert the 0.23% into decimal form. |
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Answer» 0.23% First convert the given percentage into fraction and then put the fraction into decimal form. = (0.23/100) = (23/10000) = 0.0023 |
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| 132. |
Find the percentage of pure gold in 22-carat gold, if 24-carat gold is 100% pure. |
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Answer» 22-carat gold contains 22 parts out of 24 parts. ∴ Percentage of pure gold in 22-carat gold = \((\frac{22}{24}\times100)\%=91\frac{2}{3}\%\) Hence, 22-carat gold contains \(=91\frac{2}{3}\%\) of pure gold. |
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| 133. |
Divide Rs. 7000 among A, B and C such that A gets 50% of what B gets and B gets 50% of what C gets. |
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Answer» Let the amount of money gets by C = Rs. Z ∴ Amount of money B gets = (50% of Rs.Z) ∴ Amount of money A gets = (50% of B) = (25% of Rs.Z) Now, Z + (50% of Rs.Z) + (25% of Rs.Z) = RS.7000 ⇒ Z + (Z × 50/100) + (Z × 25/100) = 7000 ⇒ Z + 50 Z/100 + 25 Z/100 = 7000 ⇒ 175 Z/100 = 7000 ⇒ Z = 7000 × 100/175 ⇒ Z = 7000 × 4/7 ⇒ Z = 4000 ∴ C gets = Rs.4000 ∴ Amount of money B gets = (50% of Rs.Z) = (50% of Rs.4000) = (Rs.4000 × 50/100) = Rs.2000 ∴ Amount of money A gets = (25% of Rs.Z) = (25% of Rs.4000) = (Rs.4000 × 25/100) = Rs.1000 |
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| 134. |
Find:25% of Rs 1000 |
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Answer» 25% of Rs 1000 Here, 25% of Rs 1000 can be expressed as (25 × 1000) / 100 = 25000/100 = Rs 250 |
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| 135. |
Find:25% of 10 kg |
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Answer» 25% of 10 kg Here, 25% of 10 Kg can be expressed as (25 × 10) / 100 = 250/100 = 2.5 Kg |
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| 136. |
Find:2.5% of 10000 ml |
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Answer» 2.5% of 10000 ml Here, 2.5% of 10000 ml can be expressed as (2.5 × 10000) / 100 = 25000/100 = 250 ml |
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| 137. |
Find:135% of 80 cm |
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Answer» 135% of 80 cm Here, 135% of 80 cm can be expressed as (135 × 80) / 100 = (135 × 4) / 5 = 108 cm |
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| 138. |
Find:16.5% of 5000 metre |
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Answer» 16.5% of 5000 metre Here, 16.5% of 5000 metre can be expressed as (16.5 × 5000) / 100 = 16.5 × 50 = 825 m |
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| 139. |
Find: (i) 22% of 120 (ii) 25% of Rs 1000 (iii) 25% of 10 kg (iv) 16.5% of 5000 metre (v) 135% of 80 cm (vi) 2.5% of 10000 ml |
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Answer» (i) 22% of 120 \(=\frac{120\times22}{100}=\frac{364}{10}\)=26.40 (ii) 25% of Rs 1000 \(=\frac{1000\times25}{100}\)=Rs.250 (iii) 25% of 10 kg \(=\frac{10\times25}{100}=\frac{250}{100}\)=2.5 kg (iv) 16.5% of 5000 metre \(=\frac{5000\times16.5}{100}\)=\({16.5\times50}\)=825 m (v) 135% of 80 cm \(=\frac{80\times135}{100}=\frac{135\times4}{5}\)=108 cm (vi) 2.5% of 10000 ml \(\frac{10000\times2.5}{100}\)=250 ml |
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| 140. |
A cricketer hit 120 runs in 150 balls during a test match. 20% of the runs came in 6’s, 30% in 4’s, 25% in 2’s and the rest in 1’s. How many runs did he score in(i) 6’s(ii) 4’s(iii) 2’s(iv) singlesWhat % of his shots were scoring ones? |
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Answer» The given details are, Total number of runs scored by cricketer = 120 (i) 20% of Runs scored in 6’s = (20/100) × 120 = 24 runs (ii) 30% of Runs scored in 4’s = (30/100) × 120 = 36 runs (iii) 25% of Runs scored in 2’s = (25/100) × 120 = 30 runs (iv) Runs scored in singles = 120 – (24+36+30) = 120 – 90 = 30 runs Percentage of shots scoring ones = (Runs came in singles/Total runs scored) × 100 = (30/120) × 100 = 25% |
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| 141. |
A cricketer scored a total of 62 runs in 96 balls. He hit 3 sixes, 8 fours, 2 two’s and 8 singles. What percentage of the total runs came in(i) Sixes(ii) 4’s(iii) 2’s(iv) Singles |
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Answer» The given details are, Total runs scored by cricketer = 62 runs (i) Runs scored in 3 sixes = 3×6 = 18 Percentage of runs scored in sixes = (18/62) × 100 = 29.03% (ii) Runs scored in 8 fours = 8×4 = 32 Percentage of runs scored in fours = (32/62) × 100 = 51.61% (iii) Runs scored in 2 two’s = 2×2 = 4 Percentage of runs scored in two’s = (4/62) × 100 = 6.45% (iv) Runs scored in singles = 8 × 1 = 8 Percentage of runs scored in singles = (8/62) × 100 = 12.9% |
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| 142. |
The number 12,000 is first decreased by 25% and then increased by 25%. Find the resulting number. |
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Answer» The resulting = The original number x (1 - (25/100)) x (1 + (25/100)) = 12000 x (75/100) x (125/100) = 11,250 |
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| 143. |
Fill in the blanks.(i) \(7\frac{1}{2}\%\) of Rs.1200 = ……..(ii) 240 mL is……% of 3 L.(iii) If x% of 35 is 42, then x = ……..(iv) \(\frac{12}{5}\) = ........%(v) 120 = (……)% of 80. |
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Answer» (i) 90 \(7\frac{1}{2}\%\) of Rs.1200 = (15/2) % of Rs.1200 = 15/2 × 1/100 × 1200 = 15/2 × 12 = 90 ∴ Rs.90 (ii) 8 240 mL = (240/1000) L Now, Percentage = (240/1000 × 1/3 × 100) % = (240/10 × 1/3) % = (80/10) % = 8% (iii) 120 X% of 35 = 42 ⇒ 35 × X/100 = 42 ⇒ 35X/100 = 42 ⇒ X = 42 × 100/35 ⇒ X = 6 × 100/5 ⇒ X = 120 (iv) 240 12/5 = (12/5 × 100) % = (12 × 20) % = 240% (v) 150 Let the number = Z ∴ 120 = Z% of 80 ⇒ 120 = 80 × Z/100 ⇒ Z = 120 × 100/80 ⇒ Z = 120 × 5/4 ⇒ Z = 150 |
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| 144. |
Write ‘T’ for true and ‘F’ for false for each of the following: (i) 6% of 8 is 48. (ii) 6 : 5 = 30%.(iii) \(\frac{3}{5}\) = 60%.(iv) 6 hours = 25% of a day. |
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Answer» (i) False 6% of 8 = 8 × 6/100 = 48/100 = 0.48 (ii) False 6:5 = 6/5 = (6/5 × 100) % = (6 × 20) % = 120% (iii) True 3/5 = 3/5 = (3/5 × 100) % = (3 × 20) % = 60% (iv) True 1 day = 24 hours 6 hours = (6/24 × 100) % = (1/4 × 100) % = 25% |
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| 145. |
The price of a scooter was Rs 8000 in 1975. It came down to Rs 6000 in 1980. By what percent had the price of the scooter came down ? |
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Answer» Original cost of scooter = Rs 8,000 Reduced cost of scooter = Rs 6000 Reduction in price of scooter = Rs 8,000 – Rs 6,000 = Rs 2,000 Percentage of reduction = 2000/8000 x 100 = 25% |
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| 146. |
The population of a small locality was 4000 in 1979 and 4500 in 1981, By what percent had the population increase ? |
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Answer» Year 1979 population = 4,000 Year 1981 population = 4,500 Increase in population = (4,500 – 4,000) = 500 percentage of increase in population = 500/4000 x 100 = 12.5% |
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| 147. |
The price of rice rises from Rs. 30 per kg to Rs. 36 per kg. Find the percentage rise in the price of rice. |
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Answer» First price of rice = Rs. 30 per kg Rised price = Rs. 36 per kg Rise per kg = 36 – 30 = Rs. 6 Percent rise = 6/30 x 100 = 20% |
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| 148. |
In a sale, the price of an article is reduced by 30%. If the original price of the article is Rs 1,800, find :(i) the reduction in the price of the article(ii) reduced price of the article. |
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Answer» (i) Original price of article = Rs 1800 Reduction = 30% Reduction in price = 30% of 1800 = 30/100 x 1800 = Rs 540 (ii) Reduced price of the article = Original price – Reduction = Rs 1800 – Rs 540 = Rs 1260 |
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| 149. |
(i) The price of an article increased from Rs 16 to Rs 20; find the percentage increase.(ii) The price of an article decreased from Rs 20 to Rs 16; find the percentage decrease. |
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Answer» (i) Original price = Rs 16 Increased price = Rs 20 Amount of increase = 20 – 16 = Rs 4 Percentage of increase = 4/16 x 100 = 25% (ii) Original price = Rs 20 Decrease price = Rs 16 Amount of decrease = 20 – 16 = Rs 4 Percentage of decrease = 4/20 x 100 = 20% |
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| 150. |
Which among the following rate of interest yields an interest of Rs 200 for the principle of Rs 2,000 for one year. (i) 10% (ii) 20% (iii) 5% (iv) 15% |
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Answer» (i) 10% r = \(\frac{I\times100}{P\times\,n}\) = \(\frac{200\times100}{2000\times1}\) = 10 % |
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