Select the option that is related to the third term in the same way as the second term is related to the first term.
TRACK: MFFYE :: GLOBE: ?

Let's find the pattern between TRACK and MFFYE by looking at the transformations from the last letter to the first or vice versa:
Let's reverse the first word TRACK → KCART
Now apply shifts to KCART to get MFFYE:

K
+2

​
M

C
+3

​
F

A
+5

​
F

R
+7

​
Y

T
+11

​
E (T is 20, 20+11=31≡5, which is E)

The logic is: Reverse the word, then add consecutive prime numbers (+2,+3,+5,+7,+11).

Applying this to GLOBE:

Reverse GLOBE → EBOLE

Add consecutive prime numbers:

E(5)+2=7→G

B(2)+3=5→E

O(15)+5=20→T

L(12)+7=19→S

E(5)+11=16→P ... wait, let's recheck options. No P at the end.

Let's test alternative shifting direct position:
T (20) to M (13) →−7
R (18) to F (6) →−12
No, let's check:
T(20) + 11 = E(5) (Last letter)
R(18) + 7 = Y(25)
A(1) + 5 = F(6)
C(3) + 3 = F(6)
K(11) + 2 = M(13)

Yes, the first letter of TRACK + 11 gives the last letter of MFFYE.
Let's apply this directly from first to last on GLOBE:

G (7)+2=9(I)… No.
Let's re-verify the shifts in order from first to last:

T (20)
+11

​
E (5)

R (18)
+7

​
Y (25)

A (1)
+5

​
F (6)

C (3)
+3

​
F (6)

K (11)
+2

​
M (13)

So the operation on positions [1,2,3,4,5] is +11,+7,+5,+3,+2 (primes in descending order) resulting in the word written from right to left (reversed order).
Let's apply to GLOBE:

G (7)+11=18→R (Last letter)

L (12)+7=19→S (4th letter)

O (15)+5=20→T (3rd letter)

B (2)+3=5→E (2nd letter)

E (5)+2=7→G (1st letter)

The resulting word is GETSR.