Two sides of triangle are ln(50) and ln(8), third side is ln(n). Find out the number of possible values of n?	Select the correct option:
A) 392 B) 398 C) 393 D) 395 E) 399
Explanation :   Sum of two sides of a triange is always greater than the third side   case 1:   So, ln(50) + ln(8) &gt; ln(n)   =&gt; ln(50x8) &gt; ln(n) ( ∵ log (a) + log(b) = log(ab) )   =&gt; 400 &gt; n   i.e. n &lt; 400   logax is defined for x &gt; 0. So, n will be greater than 0   So, 0 &lt; n &lt; 400   case 2:   So, ln(50) + ln(n) &gt; ln(8)   =&gt; ln(50n) &gt; ln(8) ( ∵ log (a) + log(b) = log(ab) )   =&gt; 50n &gt; 8   i.e. n &gt; 4/25   case 3:   So, ln(8) + ln(n) &gt; ln(50)   =&gt; ln(8n) &gt; ln(50) ( ∵ log (a) + log(b) = log(ab) )   =&gt; 8n &gt; 50   i.e. n &gt; 25/4   393ombining results from case 1, case 2 and case 3 we get:   25/4 &lt; n &lt; 400   So, range of integral values of n satisfying the above condition is: 7 ≦ n ≦ 400   Hence no of integral values of n are: 393   Answer : 393
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Two sides of triangle are ln(50) and ln(8), third side is ln(n). Find out the number of possible values of n?