Answer with Step-by-step explanation:
We are given that the set of vectors
is lineraly dependent set .
We have to prove that the set 
is linearly dependent .
Linearly dependent vectors : If the vectors 
are linearly dependent therefore the linear combination
Then ,there exit a scalar which is not equal to zero .
Let 
then the vector 
will be zero and remaining other vectors are not zero.
Proof:
When 
are linearly dependent vectors therefore, linear combination of vectors of given set
By definition of linearly dependent vector
There exist a scalar which is not equal to zero.
Suppose 
then 
The linear combination of the set
When 
Therefore,the set is linearly dependent because it contain a vector which is zero.
Hence, proved .
Answer:
312
,
919
,
281
,
0. 500
,
527
Step-by-step explanation:
Answer:
c
Step-by-step explanation:
a.) 3(2)+4(6)= 6+24= 30
b.)3(6)+4(2)= 18+8= 26
c.)3(2)+4(-6)= 6+(-24)= -18
d.)3(-2)+4(6)= -6+24= 18
-18 is less than -1
Less than inequality sign means less than or equal to
2 y
6x+y=4 x= _ - _
3 6
x-4y=19 x=19+4y
Answer:
1. 3 7/12 (decimal: 3.583333)
2. -5 3/28
3. 2 29/40
4. −1 9
/14
