Second one......We have to be a little creative, here, RP....this one is a little harder than the others!!!
Let the center of the circle be O
And when we draw radii OJ and OL to the tangents... then angles KLO and KJO = 90° each
So....they sum to 180°
This means that in quadilateral KJOL....angles JKL and central angle JOL make up the remaining 180°
So JKL and JOL = 360 - 90 - 90 = 180°
But measure of central angle JOL and major arc JML = 360
So
angle JKL + angle JOL = 180 (1)
Arc JML + angle JOL = 360 (2)
When we subtract (1) from (2) we have that
Arc JML - angle JKL = 180 ....so...
(25x - 13) - ( 8x - 6) = 180 simplify
17x - 7 = 180
17x = 187
x = 11
So arc JML = 25(11) - 13 = 262°
BTW...here's a resource that may help with some of these : https://www.mathwarehouse.com/geometry/circle/tangents-secants-arcs-angles.php