In the figure, not drawn to scale, SUVW is a parallelogram and STX is an isosceles triangle. WXUT is a straight line. ∠UVW = 101°, ∠SUX = 54° and ∠UST = 15°. Find ∠WSX.
3 m
In the figure, not drawn to scale, SUVW is a parallelogram and STX is an isosceles triangle. WXUT is a straight line. ∠UVW = 101°, ∠SUX = 54° and ∠UST = 15°. Find ∠WSX.
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Ischool Pte Ltd
Date:16 Jun 2024
Topic:
ANGLES
Question Code:
P6.AN.NK.17051727
Student:
Class:
Level:
School:
In the figure, not drawn to scale, SUVW is a parallelogram and STX is an isosceles triangle. WXUT is a straight line. ∠UVW = 101°, ∠SUX = 54° and ∠UST = 15°. Find ∠WSX.
(3 m)
Ischool Pte Ltd
Date:
16 Jun 2024
Topic:
ANGLES
Question Code:
P6.AN.NK.17051727
Student:
Class:
Level:
School:
In the figure, not drawn to scale, SUVW is a parallelogram and STX is an isosceles triangle. WXUT is a straight line. ∠UVW = 101°, ∠SUX = 54° and ∠UST = 15°. Find ∠WSX.
In the figure, not drawn to scale, SUVW is a parallelogram and STX is an isosceles triangle. WXUT is a straight line. ∠UVW = 101°, ∠SUX = 54° and ∠UST = 15°. Find ∠WSX.
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ISchool Pte Ltd
Date:16 Jun 2024
Topic:ANGLES
Question Number:P6.AN.NK.17051727-A1
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