Generate a pattern of at least 13 factions by adding 3/5 to 1/5 and then continuing to add 3/5 to each fraction circle each fraction = to a whole number write what you notice about the patter of whole numbers the 1st 2 fractions are done for you.

Pattern: by adding 3/5 continuously gave us a whole number at every 4th succession.

Step-by-step explanation:

Adding 3/5 to 1/5

Therefore, we have:

3/5+1/5 = 4/5

3/5+4/5 = 7/5 = 1²/5

3/5+7/5 = 10/5 = 2

3/5+2 = 13/5 = 2³/5

3/5+13/5 = 16/5 = 3¹/5

3/5+16/5 = 19/5 = 3⁴/5

3/5+19/5 = 22/5 = 4²/5

3/5+22/5 = 25/5 = 5

3/5+25/5 = 28/5 = 5³/5

3/5+28/5 = 31/5 = 6¹/5

3/5+31/5 = 34/5 = 6²/5

3/5+ 34/5 = 37/5 = 7²/5

3/5+37/5 = 40/5 = 8

3/5+40/5 = 43/5 = 8³/5

d. bc = 12 and ef = 16

step-by-step explanation:

we are given that δabc : δdef such that .

also, it is given that

so, from the options, we need that .

a.

b.

c.  

d.

as, we can see that only option d gives the same ratio as i.e. .

hence, the possible lengths are bc = 12 and ef = 16.

g = (2, 2)

step-by-step explanation:

given the ratio is 1 : 1 then f is the midpoint of eg

let the coordinates of g = (x, y)

using the midpoint formula

(0 + x) = 1 ( multiply both sides by 2 )

0 + x = 2 ⇒ x = 2

similarly

(4 + y) = 3 ( multiply both sides by 2 )

4 + y = 6 ( subtract 4 from both sides )

y = 2

coordinates of g = (2, 2)