Consider the vectors shown in the figure.4аз32a2a1|-1-2|-3-4-4 -3 -2 -11 2 3 4- Part 1: Basic propertiesThe figure showsvectors inR" for n =Thecoordinate representation of the zerovector is 0(usecoordinate vector notation, not ijk-vectornotation).• Part 2: Parallel or not?Are any two of these vectors parallel toeach other?- Is ai parallel to a2?choose- Is ai parallel to a3?choose- Is a2 parallel to a3?choose• Part 3: Coordinate representations Part 3: Coordinate representationsFind the coordinate representations ofeach vector:1 A2 =• a3- Part 4: Finding relationships among thesevectorsWrite each of the vectors in terms of theother vectors. Use the names of vectors inyour answer (e.g., enter 4a2 - 5a3 for4a2 – 5a3). Do not enter coordinaterepresentations such as (3, 4).1 aj =- āz1 ɑɔ =Part 5: Can we combine these vectors toget the zero vector?If possible, scale and add the vectors ā1,a2, and az to obtain the zero vector 0. Ifthis is not possible, enter DNE.Use the names of vectors in your answer(e.g., enter 4a1 - 5a2 + a3 for4a1 – 5a2 + a3). Do not enter coordinaterepresentations such as (3, 4).= .

We are authorized to solve only 1 question with 3 subparts, please repost remaining parts Vectors

Consider the vectors shown in the figure. 4 a3 3 2 a2 a1 |-1 -2 -3 |-4 -4 -3 -2 -1 1 2 3 4 - Part 1: Basic properties The figure shows vectors in R" for n = . The coordinate representation of the zero vector is 0 (use coordinate vector notation, not ijk-vector notation). Part 2: Parallel or not? Are any two of these vectors parallel to each other? - Is ãi parallel to a2? choose - Is ai parallel to az? choose · Is az parallel to a3? choose - Part 3: Coordinate representations