Write a statement that correctly describes the relationship between these two sequences: 2, 4, 6, 8, 10 and 1, 2, 3, 4, 5.0.

= 2

where: is the sum of the terms in the first sequence, and is the sum of the terms in the second sequence.

Step-by-step explanation:

The two sequences are arithmetic progression.

From the first sequence,

first term, a = 2

common difference, d = 2

number of terms, n = 5

From the second sequence,

first term, a = 1

common difference, d = 1

number of terms, n = 5

The sum of terms of an arithmetic progression is given as;

= [2a + (n - 1) x d]

⇒ Let the sum of the first sequence be represented by , so that;

= [2(2) + (5 - 1) x 2]

   = [4 + 8]

   = x 12

= 30

⇒ Let the sum of the second sequence be represented by , so that;

= [2(1) + (5 - 1) x 1]

    = [2 + 4]

 = 15

Thus, the statement that would correctly describe the relationship between the sequences is;

= 2

where: is the sum of the terms in the first sequence, and is the sum of the terms in the second sequence.

b is 38 degrees.

a is 52 degrees.

this is because if b is 38 and a is 14 degrees more than b than 38+14=52 and 52+38=90 degrees. hope this .

i think the answer would be c