To prove: That the c 2 ( r 2 − r 1 ) e ( r 2 − r 1 ) t + c 3 ( r 3 − r 1 ) e ( r 3 − r 1 ) t + ⋅ ⋅ ⋅ + c n ( r n − r 1 ) e ( r n − r 1 ) t = 0 .

Question

Want to see the full answer?

Answer 1

Question

Chapter 4.2, Problem 40P

(a)

To determine

To prove: That the c2(r2−r1)e(r2−r1)t+c3(r3−r1)e(r3−r1)t+⋅⋅⋅+cn(rn−r1)e(rn−r1)t=0.

(b)

To determine

To prove: That the c3(r3−r2)e(r3−r2)t+⋅⋅⋅+cn(rn−r2)(rn−r1)e(rn−r2)t=0.

(c)

To determine

The procedure of the sub-part (a), and sub-part (b).

(d)

To determine

To show: The value cn−1=0 and cn−2=⋅⋅⋅=c1=0.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Students have asked these similar questions

Here is the optimal tableau for a standard Max problem. zx1 x2 x3 24 81 82 83 rhs 1 0 5 3 0 6 0 1 .3 7.5 0 - .1 .2 0 0 28 360 0 -8 522 0 2700 0 6 12 1 60 0 0 -1/15-3 1 1/15 -1/10 0 2 Using that the dual solution y = CBy B-1 and finding B = (B-¹)-¹ we find the original CBV and rhs b. The allowable increase for b₂ is If b₂ is increased by 3 then, using Dual Theorem, the new value for * is If c₂ is increased by 10, then the new value for optimal > is i.e. if no change to BV, then just a change to profit on selling product 2. The original coefficients c₁ = =☐ a and c4 = 5 If c4 is changed to 512, then (first adjusting other columns of row0 by adding Delta times row belonging to x4 or using B-matrix method to update row0) the new optimal value, after doing more simplex algorithm, for > is

Please show in mathematical form.

Solve the system :- (1-x) dux (1+x) 3x + yox you to -you -y sy + (1-1) 14 + (1 + x)y. EXTER

Answer 2

Question

Chapter 4.2, Problem 40P

(a)

To determine

To prove: That the c2(r2−r1)e(r2−r1)t+c3(r3−r1)e(r3−r1)t+⋅⋅⋅+cn(rn−r1)e(rn−r1)t=0.

(b)

To determine

To prove: That the c3(r3−r2)e(r3−r2)t+⋅⋅⋅+cn(rn−r2)(rn−r1)e(rn−r2)t=0.

(c)

To determine

The procedure of the sub-part (a), and sub-part (b).

(d)

To determine

To show: The value cn−1=0 and cn−2=⋅⋅⋅=c1=0.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 3

Question

Chapter 4.2, Problem 40P

(a)

To determine

To prove: That the c2(r2−r1)e(r2−r1)t+c3(r3−r1)e(r3−r1)t+⋅⋅⋅+cn(rn−r1)e(rn−r1)t=0.

(b)

To determine

To prove: That the c3(r3−r2)e(r3−r2)t+⋅⋅⋅+cn(rn−r2)(rn−r1)e(rn−r2)t=0.

(c)

To determine

The procedure of the sub-part (a), and sub-part (b).

(d)

To determine

To show: The value cn−1=0 and cn−2=⋅⋅⋅=c1=0.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 4.2, Problem 40P

(a)

To determine

To prove: That the c2(r2−r1)e(r2−r1)t+c3(r3−r1)e(r3−r1)t+⋅⋅⋅+cn(rn−r1)e(rn−r1)t=0.

(b)

To determine

To prove: That the c3(r3−r2)e(r3−r2)t+⋅⋅⋅+cn(rn−r2)(rn−r1)e(rn−r2)t=0.

(c)

To determine

The procedure of the sub-part (a), and sub-part (b).

(d)

To determine

To show: The value cn−1=0 and cn−2=⋅⋅⋅=c1=0.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 5

Chapter 4.2, Problem 40P

(a)

To determine

To prove: That the c2(r2−r1)e(r2−r1)t+c3(r3−r1)e(r3−r1)t+⋅⋅⋅+cn(rn−r1)e(rn−r1)t=0.

(b)

To determine

To prove: That the c3(r3−r2)e(r3−r2)t+⋅⋅⋅+cn(rn−r2)(rn−r1)e(rn−r2)t=0.

(c)

To determine

The procedure of the sub-part (a), and sub-part (b).

(d)

To determine

To show: The value cn−1=0 and cn−2=⋅⋅⋅=c1=0.

Answer 6

Chapter 4.2, Problem 40P

(a)

To determine

To prove: That the c2(r2−r1)e(r2−r1)t+c3(r3−r1)e(r3−r1)t+⋅⋅⋅+cn(rn−r1)e(rn−r1)t=0.

Answer 7

Chapter 4.2, Problem 40P

(a)

To determine

To prove: That the c2(r2−r1)e(r2−r1)t+c3(r3−r1)e(r3−r1)t+⋅⋅⋅+cn(rn−r1)e(rn−r1)t=0.

Answer 8

(b)

To determine

To prove: That the c3(r3−r2)e(r3−r2)t+⋅⋅⋅+cn(rn−r2)(rn−r1)e(rn−r2)t=0.

Answer 9

(b)

To determine

To prove: That the c3(r3−r2)e(r3−r2)t+⋅⋅⋅+cn(rn−r2)(rn−r1)e(rn−r2)t=0.

Answer 10

(c)

To determine

The procedure of the sub-part (a), and sub-part (b).

Answer 11

(c)

To determine

The procedure of the sub-part (a), and sub-part (b).

Answer 12

(d)

To determine

To show: The value cn−1=0 and cn−2=⋅⋅⋅=c1=0.

Answer 13

(d)

To determine

To show: The value cn−1=0 and cn−2=⋅⋅⋅=c1=0.

Answer 14

Expert Solution & Answer

Answer 15

Expert Solution & Answer

Answer 16

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 17

Ch. 4.1 - In each of Problems 1 through 6, determine...Ch. 4.1 - In each of Problems 1 through 6, determine...Ch. 4.1 - In each of Problems 1 through 6, determine...Ch. 4.1 - In each of Problems 1 through 6, determine...Ch. 4.1 - In each of Problems 1 through 6, determine...Ch. 4.1 - Prob. 6P Ch. 4.1 - In each of Problems 7 through 10, determine...Ch. 4.1 - Prob. 8P Ch. 4.1 - In each of Problems 7 through 10, determine...Ch. 4.1 - Prob. 10P

To prove: That the c 2 ( r 2 − r 1 ) e ( r 2 − r 1 ) t + c 3 ( r 3 − r 1 ) e ( r 3 − r 1 ) t + ⋅ ⋅ ⋅ + c n ( r n − r 1 ) e ( r n − r 1 ) t = 0 .

To prove: That the c2(r2−r1)e(r2−r1)t+c3(r3−r1)e(r3−r1)t+⋅⋅⋅+cn(rn−r1)e(rn−r1)t=0.

To prove: That the c3(r3−r2)e(r3−r2)t+⋅⋅⋅+cn(rn−r2)(rn−r1)e(rn−r2)t=0.

The procedure of the sub-part (a), and sub-part (b).

To show: The value cn−1=0 and cn−2=⋅⋅⋅=c1=0.

Want to see the full answer?

Chapter 4 Solutions