Question

http://prntscr.com/2obxol

Answer 1

@JackSmiley

Answer 2

With this equation, you want to simplify as best you can on both sides, eventually solving for one variable. In this case, since we are looking for x/3, we would solve for x.

Answer 3

yes

Answer 4

\[(x+3)/3=(y+2)/2\]\[2(x+3)=2(y+2)\]\[2x+6=3y+6\]\[2x=3y\]
Therefore,\[x/3=y/2\]

Answer 5

Jack you made a typo, 3(y + 2) = 3y + 6

Answer 6

Yes, thank you, @tHe_FiZiCx99

Answer 7

Many apologies @Yacoub1993

Answer 8

C

Answer 9

Correct. :)

Answer 10

http://prntscr.com/2oc5oa

Answer 11

Do you know what the abbreviations in the answers mean?

Answer 12

No, what does it mean?

Answer 13

SAS is side-angle-side
SSS is side-side-side
AA is angle-angle

All three are different ways of determining if triangles are similar or not by what information is given.
In this problem, we are given two angles, and nothing more. However, one angle is already determined to be similar to the other: 84.6.
We know that all triangles have angles that total 180 degrees. Thus, we can solve one of the triangles by adding the two given angles together, then subtracting from 180 to determine whether or not all three angles are similar to the next triangle.

Answer 14

C

Answer 15

Correct. :)

Answer 16

http://prntscr.com/2ocajl
B