If nPr= nPr+1 and nCr= nCr−1, then the value of r is equal to

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If nPr = nP(r+1) and nCr = nC(r-1) then find n and r || ExcMATHSIf nPr = nP(r+1) and nCr = nC(r-1) then find n and r || ExcMATHS
If nP^r = nP^r+1 and nC^r=nC^r-1, then the value of r is equal to _________If nP^r = nP^r+1 and nC^r=nC^r-1, then the value of r is equal to _________
Find n and r If (nPr) = (nP(r+1)) and (nCr = nC(r-1)).Find n and r If (nPr) = (nP(r+1)) and (nCr = nC(r-1)).
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if `nP_r=nP_(r+1)` and `nC_r=nC_(r-1)` then value of `(n+r)` is equal toif `nP_r=nP_(r+1)` and `nC_r=nC_(r-1)` then value of `(n+r)` is equal to
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Combinations | Theorem | To prove that nCr = nCn-r | Quant | Maths | Important | Best TutorialCombinations | Theorem | To prove that nCr = nCn-r | Quant | Maths | Important | Best Tutorial