Answer :

D) because only 4 is the common factor in the equation.

Answer:

Option D : [tex]4(2x^{5} +x^{2} -3)[/tex]

Step-by-step explanation:

Given :[tex]8x^{5} +4x^{2} -12[/tex]

Solution:

Option A: [tex]8(x^{5} +4x^{2} -12)[/tex]

solving this

[tex]8x^{5} +32x^{2} -96[/tex]

Since we are not getting the given expression after solving this .

Hence this wrong option

Option B: [tex]4(2x^{5} +4x^{2} -12)[/tex]

solving this

[tex]8x^{5} +16x^{2} -48[/tex]

Since we are not getting the given expression after solving this .

Hence this wrong option

Option C: [tex]4x^{2}(2x^{3} + x -3)[/tex]

Solving this

[tex]8x^{5} + 4x^{3} -3x^{2}[/tex]

Since we are not getting the given expression after solving this .

Hence this wrong option

Option D : [tex]4(2x^{5} +x^{2} -3)[/tex]

Solving this

[tex]8x^{5} + 4x^{2} -12[/tex]

Since we are getting the given expression after solving this option

Hence Option D is correct

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