Question 363.
Determine the horizontal and vertical
components of reaction at the pin A
and the normal force at the smooth
peg B on the member.
Answer 363.
Let R = normal reaction at peg B.
Taking moments of forces about A,
R * (0.40) = 600 * (0.80) cos30° ... [angle between AC and normal to the direction of F = 30°]
=> R = 1039 N.
Let Rx and Ry be the horizontal (to the right) and vertical (upwards) components of reaction at pin A.
Balancing horizontal components of all the forces,
Rx
= Rcos60° + Fcos30°
= 1039 * cos60° - 600 * cos30°
= - 0.115 N
[Negative sign indicates that the horizontal reaction at A is to the left.]
Balancing vertical components of all the forces,
Ry
= Fsin30° - Rsin60°
= 600 * sin30° - 1039 * sin60°
= - 599.8 N
[Negative sign indicates that the vertical reaction at the pin A is downwards.]
Link to YA!
Determine the horizontal and vertical
components of reaction at the pin A
and the normal force at the smooth
peg B on the member.
Answer 363.
Let R = normal reaction at peg B.
Taking moments of forces about A,
R * (0.40) = 600 * (0.80) cos30° ... [angle between AC and normal to the direction of F = 30°]
=> R = 1039 N.
Let Rx and Ry be the horizontal (to the right) and vertical (upwards) components of reaction at pin A.
Balancing horizontal components of all the forces,
Rx
= Rcos60° + Fcos30°
= 1039 * cos60° - 600 * cos30°
= - 0.115 N
[Negative sign indicates that the horizontal reaction at A is to the left.]
Balancing vertical components of all the forces,
Ry
= Fsin30° - Rsin60°
= 600 * sin30° - 1039 * sin60°
= - 599.8 N
[Negative sign indicates that the vertical reaction at the pin A is downwards.]
Link to YA!
No comments:
Post a Comment