3.one qualiy the monster admired in the cottages was their

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monster think that I had admired my cottagers' flawless features, their grace, beauty, and delicate complexions, but how horrified I was when I saw myself in a transparent pool!

The monster observes that the De Laceys have everything they need, including a "delightful house" and every "luxury," including a fire for warmth, "wonderful viands" when they were hungry, "great" clothing, company and conversation, and "looks of care and friendliness." The monster learns that the De Lacey family's poverty and hunger are the root causes of their depression, so he swears not to steal any more of their food and instead decides to assist the family by gathering wood and making repairs to the house and garden. The monster learns about himself for the first time when he notices his reflection in a tiny pool of water and realizes that he is dreadful to look upon. Even in the face of extreme adversity, no matter how horrible he may seem to the world, it cannot stop him from being a good and benevolent creature.

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Need help with question 3 just want to ensure my answer is correct before continuing

Blababa [14]

B. -3

The value of a for given polynomial is -3

<h3>Explanation:</h3>

<em>Factor theorem for polynomials,</em>

<u><em>If (x-c) is a factor of polynomial f(x), then f(c)=0</em></u>

Given: x+a is a factor of polynomial $4x^3-13x^2-ax$

Let $f(x) = 4x^3-13x^2-ax$

By Factor theorem, since x+a is a factor of f(x),

$(x+a)=[x-(-a)]\\So,\ f(-a)=0$

Substituting $x=-a$ in f(x)=0, we get

$f(x) = 4x^3-13x^2-ax = 0\\f(-a)= [4(-a)^3]-[13(-a)^2]-[a(-a)] = 0\\(-4a^3-13a^2+a^2)=0\\(-4a^3-12a^2)=0\\-4a^3=12a^2\\\frac{a^3}{a^2} =\frac{12}{-4} \\\\a=(-3)$