Let V be a vector space with subspaces Uand W. The set U∪W is the set of all vectors thatare in U or are in W. Give an example with V=R3 to show that U∪W need not be a subspace of V. In order to receive full credit, you must carefully explain how you know your example Uand W are subspaces of R3 and how you know U∪W is not a subspace of V.

the smallest possible measurement of the width is 14 feet

step-by-step explanation:

let's assume length of parallelogram is 'l'

width of parallelogram is 'w'

the perimeter of a parallelogram must be no less than 40 feet

so, we get

we are given

length of parallelogram is 6 feet

so,

l=6

we can plug it

now, we can solve for w

subtract both sides by 12

divide both sides by 2

and we get

so,

the smallest possible measurement of the width is 14 feet

it would open into a square depending on the type of envelope i’m not sure about the second part

step-by-step explanation:

4  

25

5258y

54.

t5

5r

54

5856

542

5458

86

.8558.65

565

565

55898

786

8/95

5896

8656265

556478