[" 26) "₫_(j)(<1,1)times(1)times(sim p^^sim q)=],[((p^^q)vv(p vv sim q))^^(sim p^^sim q)=],[square p^^q],[square p^^(sim q)],[square(sim p)^^(sim q)]

Construct a 3xx4 matrix A=[a_(i j)] whose elements a_(i j) are given by: (i) a_(i j)=j (ii) a_(i j)=1/2|-3i+j|

Construct a 2xx2 matrix A=[a_(i j)] whose elements a_(i j) are given by: (i) a_(i j)=((2i+j)^2)/2 (ii) a_(i j)=(|2i-3j|)/2 (iii) a_(i j)=(|-3i+j|)/2

Construct a 2xx2 matrix A=[a_(i j)] whose elements a_(i j) are given by: (i) ((i+j)^2)/2 (ii) a_(i j)=((i-j)^2)/2 (iii) a_(i j)=((i-2j)^2)/2

Construct a 3xx4 matrix A=[a_(i j)] whose elements a_(i j) are given by: (i) a_(i j)=i+j (ii) a_(i j)=1-j (iii) a_(i j)=2i

Let a _(j) = (7)/(4) ((2)/(3)) ^( j -1), j in N . lf b _(j) = a _(j) ^(2) + a _(j), sum of the infinite sereies formed by b _(j) 's is (10 + alpha ) where [ (1)/( alpha ) ] is equal to ([] represent greatest integer function)

Construct a 2 xx2 matrix, A" "=[a_(i j)] , whose elements are given by: (i) a_(i j)=((i+j)^2)/2 (ii) a_(i j)=i/j (iii) a_(i j)=((i+2j)^2)/2

Construct a 2 xx2 matrix, A =[a_(i j)] , whose elements are given by:(i) a_(i j)=((i+j)^2)/2 (ii) a_(i j)=i/j (iii) a_(i j)=((i+2j)^2)/2

Evaluate sum_(i=0)^(n)sum_(j=0)^(n) ""^(n)C_(j) *""^(j)C_(i), ile j .

Construct a 2xx3 matrix A=[a_(i j)] whose elements are given by a_(i j)=(i-j)/(i+j) .

Evaluate sum_(i=0)^(n)sum_(j=0)^(n) ""^(n)C_(j) *""^(j)C_(i), ile j .