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Quantitative Techniques Test Paper for CLAT 2020

Aditya Anand 28 May 2020 66 min read
Quantitative Techniques Test Paper for CLAT 2020
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Quantitative Techniques Test Paper for CLAT 2020Question 1:​​ In SBI 2015 exam, from State P 8% of the total appeared candidates got selected and the same number of candidates appeared from State Q. Out of appeared candidates, 9% of candidates got selected and that is 50 more than selected candidates from State P. While From State R the number of candidates that got selected is 50 more than State Q which is 5% of the total appeared candidates.What was the number of candidates that appeared in state P and Q?5200 (b)​​ 5000​​  (c)​​ 5500​​  (d)​​ 5250​​ If the number of appeared candidates increased by 10% in State P in 2016 ​​ then how many candidates would be expected to be selected in the same state in 2016 if the percentage of selection is the same as 2015?400  (b)​​ 440  (c)​​ 450  (d)​​ 500What is the number of selected candidates in State R?500​​  (b)​​ 450​​   (c)​​ 440​​   (d)​​ 400How many candidates appear in the exam in state R?5000 (b)​​ 1000 (c)​​ 10000 (d)​​ 7500If the number of appeared candidates increased by 10% in State Q in 2016 ​​ then how many candidates would be expected to be selected the State R in 2016 if the percentage of selection​​ in State Q​​ is the same as 2015​​ with all other conditions as in the question?540​​  (b)​​ 500 ​​  (c)​​ 545​​   (d)​​ 550Question 2:In purchasing an item_1 costing Rs. 800, Sneha paid a tax of 9% while purchasing another item_2 costing Rs. 5000 she paid the tax of 12%. She resells item_1 at Rs. 900 and item_2 at Rs. 5454​​ at a discount of 10% for both items.​​ 2.1​​  How much tax did Sneha paid while buying both the items? (a)​​ 672​​   (b)​​ 650​​   (c)​​ 642  (d)​​ 662 2.2​​  Which of the following statements is true? (a)​​ loss of 3.2%(item_1) and Profit of 2.1%(item_2) (b)​​ loss of 2.2%(item_1) and Profit of 3.1%(item_2)​​  (c)​​ profit of 3.2%(item_1) and Profit of 2.1%(item_2) (d)​​ profit of 3.2%(item_1) and loss of 2.1%(item_2)2.3​​  What was the profit/loss that Sneha incurred after selling both the items? (a)​​ loss of 228  (b)​​ profit of 322 (c)​​ loss of 118  (d)​​ profit of 554  ​​​​ 2.4. How much mark up did Sneha put on the second item she purchased? (a)​​ 21.2%​​  (b)​​ 10%​​  (c)​​ 22%​​  (d)​​ 8.2%2.5​​  How much markup Sneha should have done to avoid loss?​​  (a)​​ 11.12% (b)​​ 12%  (c)​​ 10%  (d)​​ 15%Answers and SolutionsAns:​​ (b) 5000Sol:​​ Let the number of candidates from State P that appeared in exam be xThen, the number of candidates who got selected from state P = 8% of x = 0.08x  ​​ ​​ ​​​​ As the number of appeared candidates in Q = ​​ number of appeared candidates in P  ​​ ​​ ​​​​ Number of appeared candidates from State Q = ​​ x  ​​ ​​ ​​​​ Candidates selected from state Q = 9% of x = 0.09x ​​ ​​ ​​ ​​ ​​ ​​ ​​ ​​​​ Also, selected candidates from Q = Selected candidates from P + 50​​   0.09x = 0.08x + 50​​   0.01x = 50  X = 50/0.01 = 5000Ans:​​ (b) 440Sol:​​ As the number of appeared candidates in state P is 5000 from the previous question,  ​​ ​​ ​​ ​​​​ In 2016, appeared candidates ​​ = 10% increase from 5000 = 1.1*5000 = 5500  ​​ ​​ ​​ ​​​​ The same %age of candidates got selected in 2016 = 5500*0.08 = 440Ans:​​ (a) 500Sol:​​ As the selected candidates from R = Selected candidates in Q + 50  ​​ ​​ ​​​​ Selected candidates from Q = 0.09x = 5000*0.09 = 450  ​​ ​​ ​​​​ Selected candidates from Q = 450+50 = 500​​ Ans:​​ (c) 10000Sol:​​ As the number of selected students is 500 which is 55 of appeared candidates,​​   ​​ ​​ ​​​​ Appeared candidates = 500*100/5 = 10000Ans:​​ (C) 545Sol:​​ Increase in number of candidates is 10% of state Q, hence number of appeared candidates = 5000*1.1 = 5500  ​​ ​​ ​​​​ Selected candidates from Q = 9% of 5500 = 495  ​​ ​​ ​​​​ Selected candidates from R = Selected candidates from Q + 50 = 495+50 = 5452.1 Ans: (a) 672 ​​ ​​ ​​ ​​ ​​ ​​​​ SOL:​​ Tax on item_1 = 800*9/100 = 72  ​​ ​​ ​​​​ Tax on item_2 = 5000*12/100 = 600  ​​ ​​ ​​​​ Total Tax paid = 600+72 = 6722.2 Ans:​​ (D) profit of 3.2%(item_1) and loss of 2.1%(item_2) ​​ ​​ ​​ ​​ ​​ ​​ ​​​​ SOL:​​ SP of Item_1 = 900 while cost price = 800+72(tax is also a cost) = 872  ​​ ​​ ​​ ​​ ​​​​ Profit = 900-872 = 28​​  Profit% = 28*100/872 = 3.2%​​   ​​ ​​ ​​ ​​ ​​​​ SP of Item_2 = 5454 while CP = 5000+600(tax) = 5600  ​​ ​​ ​​ ​​​​ Loss = 5600-5454 = 118 Loss% = 118*100/5600 = 2.1%2.3 ANS: (C) loss of 118 ​​ ​​ ​​ ​​ ​​ ​​ ​​​​ SOL: Explained in previous part.2.4 ANS: (d) 8.2% ​​ ​​ ​​ ​​ ​​ ​​​​ SOL:​​ SP of item_2 = 5454  ​​ ​​ ​​ ​​ ​​​​ Discount of 10%, hence Marked price = 5454/0.9 = 6060  ​​ ​​​​ Mark up = Marked price – CP /CP = (6060-5600)*100/5600 = 8.2%2.5 ANS: (a) 11.2% ​​ ​​ ​​ ​​ ​​​​ Sol:​​ To avoid losses the SP must be equal to CP, if the same discount has to be given,​​   ​​ ​​ ​​​​ Hence at SP = 5600 , Marked Price = 5600/0.9 = 6222.2  ​​ ​​ ​​​​ Mark up = (6222-5600)*100/5600 = 11.2%(function( $ ) { //footnotes $('.defaultNote').children(":first").css('cursor', 'pointer'); $('.defaultNote').children(":first").click(function(){ var gotoID = '#' + $(this).parent().attr('id'); $('html, body').animate( { scrollTop: $('a[href="' + gotoID + '"]').offset().top - 60, }, 250, 'linear' ) }); }(jQuery)); var numFormat = ",."; (function( $ ) { "use strict"; //do some cleaning on load var sortCells = $('td[data-sorting], th[data-sorting]'); sortCells.each(function(){ var first = $(this).text().trim().charAt(0); if (first == '@'){ var oldHTML = $(this).html(); var newHTML = oldHTML.replace('@', ''); $(this).html(newHTML); } }); function sortingTable(node, pos, ordBy){ var rows = node.children('tbody').children('tr').get(); rows.sort(function(a, b) { var X = $(a).children('td').eq(pos).text().toUpperCase(); var Y = $(b).children('td').eq(pos).text().toUpperCase(); if (numFormat != '.,'){ //we are dealing with a different locale and we need to do some //transformation in numbers X = convert2number(X); Y = convert2number(Y); } else { X = X.replace(/,/g, '').replace(/ /g, ''); Y = Y.replace(/,/g, '').replace(/ /g, ''); } var currencies = ['$', '¥', '£', '€']; var arrayLength = currencies.length; var XX = X; var YY = Y; for (var i = 0; i < arrayLength; i++) { XX = XX.replace(currencies[i], ''); YY = YY.replace(currencies[i], ''); } if (!isNaN(XX) && !isNaN(YY)){ var floatXX = parseFloat(XX); var floatYY = parseFloat(YY); return -(floatYY-floatXX) * ordBy; } else if (!isNaN(XX) && isNaN(YY)){ return -1 * ordBy; } else if (isNaN(XX) && !isNaN(YY)){ return ordBy; } else { if(X < Y) { return -1 * ordBy; } if(X > Y) { return 1 * ordBy; } return 0; } }); $.each(rows, function(index, row) { node.children('tbody').append(row); }); } function removeTableCellDecoration() { $("td[data-sorting], th[data-sorting]").removeClass('sortDecorator'); } //unbind the click event just in case we are loading more than one document $("td[data-sorting], th[data-sorting]").off('click'); $("td[data-sorting], th[data-sorting]").click(function(){ removeTableCellDecoration(); $(this).addClass('sortDecorator'); //get desired ordering var ordering = $(this).attr('data-sortOrdering'); if (ordering == 'ASC'){ var ordBy = -1; $(this).attr('data-sortOrdering', 'DESC'); } else { var ordBy = 1; $(this).attr('data-sortOrdering', 'ASC'); } var cellPosition = $(this).prevAll().length; var table = $(this).parents('table:first'); sortingTable(table, cellPosition, ordBy); }); function convert2number(str) { str = str.trim(); if (str.match(/^\d+/)) { //we have to take special care when the thousand separators are '.' var result_0 = str.replace(/\./g, '_@_'); var result_1 = result_0.replace(window.numFormat[0], '.'); var result = result_1.replace(/_@_/g, ''); result .replace(/ /g, ''); return result; } else { return str; } } }(jQuery));
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