nCr = (n-1)C(r-1) + (n-1)Cr

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ð™Ģð˜ū𝙧+ð™Ģð˜ū𝙧-1=ð™Ģ+1ð˜ū𝙧 /ð˜ūð™Ąð™–ð™Ļð™Ļ 11 𝙋𝙚𝙧ð™Ē𝙊ð™Đ𝙖ð™Đ𝙞ð™Īð™Ģð™Ļ 𝙖ð™Ģ𝙙 𝙘ð™Īð™Ē𝙗𝙞ð™Ģ𝙖ð™Đ𝙞ð™Īð™Ģð™Ļ 𝙞ð™Ēð™Ĩ?𝙊𝙚ð™Ļð™Đ𝙞ð™Īð™Ģð™Ļ 𝙞ð™Ģ 𝙝𝙞ð™Ģ𝙙𝙞 /5 ð™Ē𝙖𝙧𝙠ð™Ļ 𝙛𝙞𝙭 ð™Ķð™Đð™Ģ ð™Ģð˜ū𝙧+ð™Ģð˜ū𝙧-1=ð™Ģ+1ð˜ū𝙧 /ð˜ūð™Ąð™–ð™Ļð™Ļ 11 𝙋𝙚𝙧ð™Ē𝙊ð™Đ𝙖ð™Đ𝙞ð™Īð™Ģð™Ļ 𝙖ð™Ģ𝙙 𝙘ð™Īð™Ē𝙗𝙞ð™Ģ𝙖ð™Đ𝙞ð™Īð™Ģð™Ļ 𝙞ð™Ēð™Ĩ?𝙊𝙚ð™Ļð™Đ𝙞ð™Īð™Ģð™Ļ 𝙞ð™Ģ 𝙝𝙞ð™Ģ𝙙𝙞 /5 ð™Ē𝙖𝙧𝙠ð™Ļ 𝙛𝙞𝙭 ð™Ķð™Đð™Ģ
数A【 nCr=n-1Cr-1+n-1Cr ãŪčĻžæ˜Žã€‘ 数A【 nCr=n-1Cr-1+n-1Cr ãŪčĻžæ˜Žã€‘
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Proof of Combination Theorem | nCr + nCr-1 =n+1Cr Proof of Combination Theorem | nCr + nCr-1 =n+1Cr