Let A={1,2,3,…,10} and f:A→A be defined asf(k)={■(k+1&" if " k" is odd " @k&" if " k" is even " )┤g:

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Let A = {1,2,3,…..10} and f:A→A be defined as f(k)={k+1 if k is odd k if k is even Then the number Let A = {1,2,3,…..10} and f:A→A be defined as f(k)={k+1 if k is odd k if k is even Then the number
Let f:R→R be defined as f(x)=ae^2x+be^x+cx. If f(0)=-1,f Let f:R→R be defined as f(x)=ae^2x+be^x+cx. If f(0)=-1,f'(loge⁡2)=21 ; ∫0^(loge⁡4) (f(x)-cx)dx=39/2
∆^kf(x)=Summation i=0 to k(-1)^i(k_C_i)f[x+(k-i)h] Or ∆^ky_0=Summation i=0 to k(-1)^i(k_C_i)y_(k-i) ∆^kf(x)=Summation i=0 to k(-1)^i(k_C_i)f[x+(k-i)h] Or ∆^ky_0=Summation i=0 to k(-1)^i(k_C_i)y_(k-i)
1. If fis a function satisfying.f (x ty) = f(x) f(v) for all x, y € N such that(1) = 3 and {/(8) 1. If fis a function satisfying.f (x ty) = f(x) f(v) for all x, y € N such that(1) = 3 and {/(8)
Let S=(-1,∞) and f:S→R be defined as f(x)=∫(-1)^x (e^t-1)^11 (2t-1)^5 (t-2)^7 (t-3)^12 (2t-10)^61 dt Let S=(-1,∞) and f:S→R be defined as f(x)=∫(-1)^x (e^t-1)^11 (2t-1)^5 (t-2)^7 (t-3)^12 (2t-10)^61 dt
If ∑_(k=1)^31▒(〖31〗_(c_k ) ) (〖31〗_(c_(k-1) ) )-∑_(k-1)^30▒〖(〖30〗_(c_k ) )(30c_(k-1) )=(α(60!)) If ∑_(k=1)^31▒(〖31〗_(c_k ) ) (〖31〗_(c_(k-1) ) )-∑_(k-1)^30▒〖(〖30〗_(c_k ) )(30c_(k-1) )=(α(60!))
If f:N→W is defined as f(n)+ n/2, if n is even and 0 if n is odd then f is #relationandfunction If f:N→W is defined as f(n)+ n/2, if n is even and 0 if n is odd then f is #relationandfunction
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