Q.1 To prove Varignon's Theorem using graphical method. Find the following entities using both graphical and analytical method. 1. Resultant of Coplanar forces (R) 2. Perpendicular distance from point $A$ to resultant (d) $F_{1} = [200 + (Last 2 digits of MIS X 10)] Newton F_{2} = [150 + (Last 2 digits of MIS X 10)] Newton F_{3} = [100 + (Last 2 digits of MIS X 10)] Newton F_{4} = [50 + (Last 2 digits of MIS X 10)] Newton ?_{1} = ?_{2} = 4 5^{?}$

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Q.1 To prove Varignon's Theorem using graphical method. Find the following entities using both graphical and analytical method. 1. Resultant of Coplanar forces (R) 2. Perpendicular distance from point

A

to resultant (d)

F_{1} = [200 + (Last 2 digits of MIS X 10)] Newton F_{2} = [150 + (Last 2 digits of MIS X 10)] Newton F_{3} = [100 + (Last 2 digits of MIS X 10)] Newton F_{4} = [50 + (Last 2 digits of MIS X 10)] Newton ?_{1} = ?_{2} = 4 5^{?}

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