If 20C1 + (2^2) 20C_2 + (3^2) 20C_3 + ... + (20^2)20C_20 = A(2^β), then| JEE MAIN | BINOMIAL THEOREM

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If ^20C_1+(2^2)^20C_2+(3^2)^20C_3+……+(20^2)^20C_20=A(2^β), then the ordered pair (A, β) is equal ... If ^20C_1+(2^2)^20C_2+(3^2)^20C_3+……+(20^2)^20C_20=A(2^β), then the ordered pair (A, β) is equal ...
If 20c1+(2²)20C2+(3²)20C3+...+(20²)20C20=A(2^b) then the ordered pair (A,b) is equal to If 20c1+(2²)20C2+(3²)20C3+...+(20²)20C20=A(2^b) then the ordered pair (A,b) is equal to
The sum of the series 20C0 – 20C1 + 20C2 – 20C3 +...+ 20C10 is The sum of the series 20C0 – 20C1 + 20C2 – 20C3 +...+ 20C10 is
If ^ 20 C_{1} + (2 ^ 2) ^ 20 * C_{2} + (3 ^ 2) ^ 20 * C_{3} +.......+(20^ 2 )^ 20 C 20 = A(2 ^ beta) If ^ 20 C_{1} + (2 ^ 2) ^ 20 * C_{2} + (3 ^ 2) ^ 20 * C_{3} +.......+(20^ 2 )^ 20 C 20 = A(2 ^ beta)
If 20Cr is co-efficient of x^r in expansion of (1 + x)^20, then value of ∑_(r=0)^20▒〖r^2 20 C r〗 If 20Cr is co-efficient of x^r in expansion of (1 + x)^20, then value of ∑_(r=0)^20▒〖r^2 20 C r〗
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