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Part B

Draw
parallel to
. You can draw
any length and place it anywhere on the coordinate plane, but not on top of
.

Find and record the ratio, n, of the length of
to the length of
. Then, multiply the lengths of
and
by n and record the resulting lengths.

Part B Draw parallel to . You can draw any length and place it anywhere on the coordinate-example-1
User CodinCat
by
8.2k points

1 Answer

6 votes

In a diagram,

Then,


(DE)/(BC)=n

For example, suppose that n=2; thus,


DE=2BC\longrightarrow2* CA

We can form a new triangle DEF whose side EF is parallel to CA; therefore,


\longrightarrow EF=2CA

Part B Draw parallel to . You can draw any length and place it anywhere on the coordinate-example-1
User Jakob Jingleheimer
by
8.7k points

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