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<html><body><h2 id="content-id-2856390714-2"><b>HCF And LCM Questions Overview</b></h2><p>HCF And LCM Questions have a good weightage in the Ssc Cgl Exam and the type of question asked in Ssc Cgl exam is similar to the question mentioned below. It has been solved and explained by KD Live Experts under the guidance of Neetu Mam and they have tried to elaborate the concept used in HCF And LCM Questions.</p><h2 id="content-id-9375408126-3"><b>Question On HCF And LCM </b></h2>Find the LCM of (1 over 4 , ), (1 over 5)and (5 over 6)? 
 
<div class="row show--dificulty--bar" style="margin-top:8px;"><div class="col-sm-6 show--dificulty--bar" style="display:inline-flex !important;border-right:0.1px solid #eee;"><h3 style="font-size:12px !important;">Difficulty : Easy </h3></div><div class="col-sm-6 show--dificulty--bar" style="display:inline-flex;"><h3 style="font-size:12px !important;"> Average Time : 31 Seconds </h3></div></div><h2 id="content-id-6458273910-4"><b> HCF And LCM Questions Options</b></h2><ol><li><p>10</p>
</li><li><p>5</p>
</li><li><p><span class="math-tex">\(1 \over 6\)</span></p>
</li><li><p><span class="math-tex">\(1 \over 30\)</span></p>
</li></ol> <h2 id="content-id-5921843067-5"><b> HCF And LCM Questions Solution</b></h2><p>The correct answer is <strong>option 2 </strong>i.e. <strong>5</strong></p>

<p>LCM of fractions = LCM of numerators ÷ HCF of denominators</p>

<p>Numerators: 1, 1, 5 ⇒ LCM = 5</p>

<p>Denominators: 4, 5, 6 ⇒ HCF = 1</p>

<p>So, LCM = 5 ÷ 1=5</p>
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The correct answer is option 2 i.e. 5 - HCF And LCM Questions are asked in Ssc Cgl exams and your question has been explained by experts like Neetu Mam.

Find the LCM of 1 over 4 - HCF And LCM Questions for Ssc Cgl

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