Question

If the determinant of the 3x3 matrix [2c1 -2c2 2c3; a1+6c1 -a2-6c2 a3+6c3; -b1 b2 -b3]...

If the determinant of the 3x3 matrix [2c1 -2c2 2c3; a1+6c1 -a2-6c2 a3+6c3; -b1 b2 -b3] is -16, what is the determinant of the 3x3 matrix [a1 b1 c1; a2 b2 c2; a3 b3 c3]?

Math   Advanced-Math   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Given that A1 = B1 minus B2, A2 = B2 minus B3, and A3 = B3...
Given that A1 = B1 minus B2, A2 = B2 minus B3, and A3 = B3 minus B1, Find the joint p.m.f. (probability mass function) of A1 and A2, where Ai ~ Ber(p) for all random variables i in {1,2,3}
Given that A1 = B1 minus B2,A2 = B2 minus B3, and A3 = B3 minus...
Given that A1 = B1 minus B2,A2 = B2 minus B3, and A3 = B3 minus B1, Find the joint p.m.f. (probability mass function) of A1 and A2, where Bi ~ Ber(p) for all random variables i in {1,2,3}
Consider the ring R = Z ∞ = {(a1, a2, a3, · · ·) : ai...
Consider the ring R = Z ∞ = {(a1, a2, a3, · · ·) : ai ∈ Z for all i}. It turns out that R forms a ring under the operations (a1, a2, a3, · · ·) + (b1, b2, b3, · · ·) = (a1 + b1, a2 + b2, a3 + b3, · · ·), (a1, a2, a3, · · ·) · (b1, b2, b3, · · ·) = (a1 · b1, a2 · b2, a3 ·...
Consider the ring R = Z∞ = {(a1,a2,a3,···) : ai ∈ Z for all i}. It...
Consider the ring R = Z∞ = {(a1,a2,a3,···) : ai ∈ Z for all i}. It turns out that R forms a ring under the operations: (a1,a2,a3,···)+(b1,b2,b3,···)=(a1 +b1,a2 +b2,a3 +b3,···), (a1,a2,a3,···)·(b1,b2,b3,···)=(a1 ·b1,a2 ·b2,a3 ·b3,···) Let I = {(a1,a2,a3,···) ∈ Z∞ : all but finitely many ai are 0}. You may use without proof the fact that I forms an ideal of R. a) Is I principal in R? Prove your claim. b) Is I prime in R? Prove your claim....
Consider the ring R = Z∞ = {(a1,a2,a3,···) : ai ∈ Z for all i}. It...
Consider the ring R = Z∞ = {(a1,a2,a3,···) : ai ∈ Z for all i}. It turns out that R forms a ring under the operations: (a1,a2,a3,···)+(b1,b2,b3,···)=(a1 +b1,a2 +b2,a3 +b3,···), (a1,a2,a3,···)·(b1,b2,b3,···)=(a1 ·b1,a2 ·b2,a3 ·b3,···) Let I = {(a1,a2,a3,···) ∈ Z∞ : all but finitely many ai are 0}. You may use without proof the fact that I forms an ideal of R. a) Is I principal in R? Prove your claim. b) Is I prime in R? Prove your claim....
There are two boxes, A1×B1×C1 and A2×B2×C2 are size of boxes. Define if it is possible...
There are two boxes, A1×B1×C1 and A2×B2×C2 are size of boxes. Define if it is possible to totally cover one box in the another. (Hint: 1x1x1 can be covered by 2x1x1 box) Input format A1, B1, C1, A2, B2, C2. Output format The program should bring out one of the following lines: Boxes are equal, if the boxes are the same, the first box is smaller than the second one, if the first box can be put in the second,...
consider a sample space defined by events a1, a2, b1 and b2 where a1 and a2...
consider a sample space defined by events a1, a2, b1 and b2 where a1 and a2 are complements .given p(a1)=0.2 p(b1/a1) = 0.5 and p(b1/a2) =0.7 what is the probability of p (a1/b1) P(A1/B1)= round to the 3rd decimal
Explain why the set of vectors given in matrix form do not span R3 : a1...
Explain why the set of vectors given in matrix form do not span R3 : a1 b1 2a1 -3b1 a2 b2 2a2 -3b2 a3 b3 2a3 -3b3
Calculate P(A1 I B2) given the following table. A1 A2 B1 0.4 0.2 B2 0.1 0.3
Calculate P(A1 I B2) given the following table. A1 A2 B1 0.4 0.2 B2 0.1 0.3
Obtain exp(b1), exp(b2) and exp(b3). Interpret these numbers. (odds ratio) b1=.05 b2=-.16 b3=1.46 where y= did...
Obtain exp(b1), exp(b2) and exp(b3). Interpret these numbers. (odds ratio) b1=.05 b2=-.16 b3=1.46 where y= did the individual get a flu shot; b1=age; b2=health awareness index; b3=gender
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT