Determine whether the Existence and Uniqueness of Solution Theorem implies that the given initial value problem has a unique solution. y' dy dx = x ,. y ( 1 ) = 0 ( y ) O A. The theorem does not imply the existence of a unique solution because -7 is continuous but ay is not continuous in any rectangle containing the point (Type an ordered pair.) hs to B. The theorem implies the existence of a unique solution because 7 and are both continuous in a rectangle containing the point X More Next 11:23 AM O Th Q Search LOL -CD 2/10/2024 Delete S O' F12 Insert 8 Prise F10 F11 X F8 F9 F5 F6 F7 F3 F4 Backspace % & O 5 3 P V E\\ etermine whether the Existence and Uniqueness of Solution Theorem implies that the given initial value problem has a unique solution. gy 7 LD & " y dx_x ,. y(1)=0 ) 9 / X OB. The theorem implies the existence of a unique solution because and ( ay =| | are both continuous in a rectangle containing the point 77 y (Type an ordered pair.) X0 [ C The theorem does not imply the existence of a unique solution because - is not continuous in any rectangle containing the pomt e C. y (Type an ordered pair.) & 11223 AM = : T 1 m @ - @ ~ G e saw T8 R Q search @ Ol .CH @ = <