QR is parallel to TSZTQR = 105°2QTS = (3x)What is the value of x? A. 15B. 25c. 45D. 75

In the diagram shown, lines QR and TS are parallel to each other. Also along the line QR, angles on a straight line equals 180 degrees, therefore the unlabelled angle equals;
Q + TQR = 180
Q + 105 = 180
Subtract 105 from both sides of the equation
Q = 75
Upon close observation, you would see that line QT is a transversal of the two parallel lines, hence angle Q and angle 3x are alternate angles. Alternate angles are equal, therefore
3x = 75
Divide both sides of the equation by 3
x = 25