What are the values of h for which the vectors are linearly dependent? HEE 7 O a. The vectors are linearly dependent if and only if h = -1 O b. There are no values of h for which the vectors are linearly dependent, as the vectors are linearly independent Oc The vectors are linearly dependent if and only if h = 2 O d. The vectors are linearly dependent if and only if h = -16 Oe The vectors are linearly dependent for all values of h. O f. The vectors are linearly dependent if and only if h = -10 O g. None of the answers is correct O h. The vectors are linearly dependent if and only if h = -3

What are the values of h for which the vectors are linearly dependent? HEE 7 O a. The vectors are linearly dependent if and only if h = -1 O b. There are no values of h for which the vectors are linearly dependent, as the vectors are linearly independent Oc The vectors are linearly dependent if and only if h = 2 O d. The vectors are linearly dependent if and only if h = -16 Oe The vectors are linearly dependent for all values of h. O f. The vectors are linearly dependent if and only if h = -10 O g. None of the answers is correct O h. The vectors are linearly dependent if and only if h = -3

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Let 1 -21 3 v2 = 4 Are the vectors v1, d2 and vz linearly independent? choose If the vectors are independent, enter zero in every answer blank since zeros are only the values that make the equation below true. If they are dependent, find numbers, not all zero, that make the equation below true. You should be able to explain and justify your answer. 1 -3+ 9 -2 4
please help me with these questions i accidently chose A but i am not sure if it is the right answer or not
No written by hand solution
Please can you solve it urgently?
-15 -20 as a linear combination of the vectors 11 Q write -15 A 11 -20 = 1 1 -0·8·6 1 4. + + -2 A -2 1
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100 9 41 Let w 71 - - [¹²2]· ³¹₁ - [ ²2₂]- ³₂ - [¹4] and ¹ - [8] = = [22] V2 = 73 - 28 5 Is w a linear combination of the vectors 7₁, 72 and 73? w is a linear combination of 7₁, 72 and 73 w is not a linear combination of 71, 72 and 73 If possible, write w as a linear combination of the vectors v₁, v2 and 73. If w is not a linear combination of the vectors 71, 72 and 73, type "DNE" in the boxes. W = Check All Parts v₁ + √₂ + V3
Express the indicated vector w as a linear combination of the given vectors v₁ and v₂ if this is possible. If not, show that it is impossible. W = -7 - 9 - 2 3 5 8 -4 - 3 Select the correct answer below, and fill in the answer box(es) to complete your choice. ) v₁ + ( ) v₂. A. It is possible to express the vector w in terms of v₁ and v₂, as w= (Type integers or fractions.) B. It is impossible to express the vector w in terms of V₁ and V₂, because an echelon form of the augmented matrix [V₁ V₂ W], E= (Type an integer or simplified fraction for each matrix element.) shows that the system is inconsistent.