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" (ii) "(1)/(9!)+(1)/(10!)=(n)/(11!)...

" (ii) "(1)/(9!)+(1)/(10!)=(n)/(11!)

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(i) If (1)/(9!)+(1)/(10!)=(n)/(11!) , find n. (ii) If (1)/(8!)+(1)/(9!)=(x)/(10!) , find x.

Prove that If (1)/(9!) +(1)/( 10!) =(x)/( 11!) , Find x.

If (1)/(9!)+(1)/(10!)=(n)/(11!) , then n=121 .

Prove that: (1)/(9!)+(1)/(10!)+(1)/(11!)=(122)/(11!)

If (1)/(9!)+(1)/(10!)=(x)/(11!) then x=

If (1)/(9!)+(1)/(10!)=(x)/(11!), find x

If (1)/(1!9!)+(1)/(3!7!)+(1)/(5!5!)+(1)/(7!3!)+(1)/(9!1!)=(2^n)/(10!) , then n=

Find the value of n if (n)/(11!) = (1)/(9!) +(1)/(10!) .

Find the value of n if (n)/(11!) = (1)/(9!) +(1)/(10!) .

Find the value of n if (i) ( n + 1) ! = 20 ( n-1 ) ! ( ii) 1/( 8!) + 1/( 9 !) = n/( 10 !)