LCM overloaded !

22 7 , π \huge \color{#D61F06}{\dfrac{22}{7}}, \color{#20A900}{\pi}

Find the lowest common multiple (L.C.M.) of the given above two numbers ?


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None of the above L.C.M. does not exist. π \pi 22 7 \dfrac{22}{7} 22 π 7 \dfrac{22\pi}{7}

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2 solutions

Kyle Finch
May 7, 2015

@Sandeep Bhardwaj u put up 4 questions with same answers any ways i earned 400 points , anyways keep posting

Now 600 points today

Kyle Finch - 6 years, 1 month ago
Abhishek Sharma
May 8, 2015

If LCM of a a and b b is L L , then L = a × n = b × m L=a\times n=b\times m where n n and m m are integers.

Now if LCM of 22 7 \frac{22}{7} and π \pi exists then π = 22 7 × n m \pi=\frac{22}{7} \times \frac{n}{m} . But this can't be true as π \pi is an irrational number and 22 7 × n m \frac{22}{7} \times \frac{n}{m} is rational. Our assumption was wrong therefore LCM of 22 7 \frac{22}{7} and π \pi does not exist.

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