Let A1, A2, A3, and A4 be four matrices of dimensions 10 x 5, 5 x 20, 20 x 10, and 10 x 5, respectively. The minimum number of scalar multiplications required to find the product A1A2A3A4 using the basic matrix multiplication method isGroup of answer choices20001001500500

Consider the matrices P, Q and R which are 10 x 20, 20 x 30 and 30 x 40 matrices respectively. What is the minimum number of multiplications required to multiply the three matrices?1 point18000120002400032000

Matrix A has 3 rows and 2 columns. Matrix multiplication AB cannot be done if matrix B hasa.2 rows and 1 columnb.2 rows and 3 columnsc.3 rows and 3 columnsd.2 rows and 4 columns

Let’s assume the cost of multiplying a Matrix A(M*N) and Matrix B(N*Q) be M*N*Q.There are 4 matrices A(2*3) ,B(3*6), C(6*4) ,D(4*5).We should Multiply these 4 matrices in Such a way so that the total cost will be minimum.Find the Possible way to multiply these matrices to get minimum cost.a.A*((B*C)*D)b.(A*B)*(C*D)c.((A*B)*C)*Dd.All the above

Consider the two matrices P and Q which are 10 x 20 and 20 x 30 matrices respectively. What is the number of multiplications required to multiply the two matrices?

A firm produces three products P_{v}, P_{2} and P_{1} requiring the mixup of four materials M_{D}, M_{D}, M and M_{d} The matrix below gives the amount of material needed for each product: MA A=P 1 [ [[2, 3, 1, 12], [7, 9, 5, 20], [P_{3}, 0, 0, 0]] [ matrix 8&12&6&15 matrix ]. Using matrix notations, find (i) the total requirement of each material if the firm produces 70 units of P,, 120 units of P_{2} and 50 units of P (ii) the per unit cost of production of each product if the per unit costs of materials M_{1}, M_{2}, M_{3} and M * are 10, 12, 15 and 20 respectively, and (iii) the total cost of production.