How does scrooge in A Christmas Carol change over time in the book

2 answers:

5 0

In the novel A Christmas Carol by Charles Dickens, the character called Scrooge goes through a catharsis - he manages,just in time as far as his age is concerned, to reinvent himself. He goes through an 'enlightenment' when the ghost of his old business partner comes back from the dead momentarily to tell him about the shackles of sin (greed, selfishness, uncharitable behavior, avarice and general penny-pinching meanness) and where it has led him in the afterlife. It has brought him nothing but misery - but Scrooge can avoid it if he manages to mend his ways before his own death. This requires remorse, sorrow and genuine shame on Scrooge's part. At first he doesn't seem to be learning any lessons - then there is an illumination (he asks what will become of Tiny Tim and now seems to genuinely care.) The change in Scrooge is a change of heart.

krek1111 [17]3 years ago

4 0

He looks back in his past and got new shoes. but this bad kids stole them from.

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The dimensions of the 6 blocks stacked are $\frac{1}{2}X1X1$
The dimensions of the 9 blocks stacked are $\frac{1}{3}X1X1$ .

Answer:

(A)Six of the one-half cubes would have a volume of 3 cubic units.
(D)Three of the one-third cubes will make 1 unit cube.

(E)Two of the one-half cubes will make 1 unit cube.
(F)Both stacks will have a volume of 3 cubic units.

Explanation:

Marissa claims that stacking 6 blocks with dimensions of $\frac{1}{2}X1X1$ will give the same volume as stacking 9 blocks with dimensions of $\frac{1}{3}X1X1$ .

First, we examine the volume of each block.

Block 1

The dimensions are: $\frac{1}{2}X1X1$

Volume of 1 block = $\frac{1}{2}X1X1=\frac{1}{2} \:cubic\:units$